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Now that you have been shown the difference 
between these four question types:
Now that you have been shown the difference 
between these four question types:
You will be shown a series of problems, asked to 
classify them, and then shown the correct 
classification.
Problem #1
Problem #1 
A pizza café owner wants to know which type of 
high school athlete she should market to. 
Should she market to high school football, 
basketball, or soccer players?
Problem #1 
A pizza café owner wants to know which type of 
high school athlete she should market to. 
Should she market to high school football, 
basketball, or soccer players?
Problem #1 
A pizza café owner wants to know which type of 
high school athlete she should market to. 
Should she market to high school football, 
basketball, or soccer players? 
So she measures the ounces of pizza eaten by 12 
football, 12 basketball, and 12 soccer players in 
one sitting to determine who eats more.
How would you classify this question? 
A pizza café owner wants to know which type of high 
school athlete she should market to. Should she 
market to high school football, basketball, or soccer 
players? 
So she measures the ounces of pizza eaten by 12 
football, 12 basketball, and 12 soccer players in one 
sitting to determine who eats more.
This is a question of difference: 
Click to see our rationale. 
A pizza café owner wants to know which type of high 
school athlete she should market to. Should she 
market to high school football, basketball, or soccer 
players? 
So she measures the ounces of pizza eaten by 12 
football, 12 basketball, and 12 soccer players in one 
sitting to determine who eats more.
A pizza café owner wants to know which type of high 
school athlete she should market to. Should she 
market to high school football, basketball, or soccer 
players? 
So she measures the ounces of pizza eaten by 12 
football, 12 basketball, and 12 soccer players in one 
sitting to determine who eats more. 
Group 1 
are different, 
similar or 
comparable to one 
another 
based on 
Some 
Outcome 
Group 2 & Group 3
A pizza café owner wants to know which type of high 
school athlete she should market to. Should she 
market to high school football, basketball, or soccer 
players? 
So she measures the ounces of pizza eaten by 12 
football, 12 basketball, and 12 soccer players in one 
sitting to determine who eats more. 
Football 
Players 
are different, 
similar or 
comparable to one 
another 
based on 
Some 
Outcome 
Group 2 & Group 3
A pizza café owner wants to know which type of high 
school athlete she should market to. Should she 
market to high school football, basketball, or soccer 
players? 
So she measures the ounces of pizza eaten by 12 
football, 12 basketball, and 12 soccer players in one 
sitting to determine who eats more. 
Football 
Players 
are different, 
similar or 
comparable to one 
another 
based on 
Some 
Outcome 
Basketball 
Players 
& Group 3
A pizza café owner wants to know which type of high 
school athlete she should market to. Should she 
market to high school football, basketball, or soccer 
players? 
So she measures the ounces of pizza eaten by 12 
football, 12 basketball, and 12 soccer players in one 
sitting to determine who eats more. 
Football 
Players 
are different, 
similar or 
comparable to one 
another 
based on 
Some 
Outcome 
Basketball 
Players 
& Soccer 
Players
A pizza café owner wants to know which type of high 
school athlete she should market to. Should she 
market to high school football, basketball, or soccer 
players? 
So she measures the ounces of pizza eaten by 12 
football, 12 basketball, and 12 soccer players in one 
sitting to determine who eats more. 
Football 
Players 
are different, 
similar or 
comparable to one 
another 
based on 
Some 
Outcome 
Basketball 
Players 
& Soccer 
Players
A pizza café owner wants to know which type of high 
school athlete she should market to. Should she 
market to high school football, basketball, or soccer 
players? 
So she measures the ounces of pizza eaten by 12 
football, 12 basketball, and 12 soccer players in one 
sitting to determine who eats more. 
Football 
Players 
are different, 
similar or 
comparable to one 
another 
based on 
Eaten in 
one 
Sitting 
Basketball 
Players 
& Soccer 
Players
Therefore, this is a question of difference 
A pizza café owner wants to know which type of high 
school athlete she should market to. Should she 
market to high school football, basketball, or soccer 
players? 
So she measures the ounces of pizza eaten by 12 
football, 12 basketball, and 12 soccer players in one 
sitting to determine who eats more. 
Football 
Players 
are different, 
similar or 
comparable to one 
another 
based on 
Eaten in 
one 
Sitting 
Basketball 
Players 
& Soccer 
Players
Problem #2
Problem #2 
A company prints baseball cards. They claim that 
for every pack of 110 cards, 40 are rookies; 60, 
veterans; and 10, All-Stars.
Problem #2 
A company prints baseball cards. They claim that 
for every pack of 110 cards, 40 are rookies; 60, 
veterans; and 10, All-Stars. 
To test their claim, you gather a random sample 
of 100 baseball cards. The number of rookies 
you collect is 30, of veterans is 65, and All-stars 
is 15. Does this sample support the claim?
How would you classify this question? 
A company prints baseball cards. They claim that for 
every pack of 110 cards, 40 are rookies; 60, veterans; 
and 10, All-Stars. 
To test their claim, you gather a random sample of 100 
baseball cards. The number of rookies you collect is 30, 
of veterans is 65, and All-stars is 15. Does this sample 
support the claim?
A company prints baseball cards. They claim that for 
every pack of 110 cards, 40 are rookies; 60, veterans; 
and 10, All-Stars. 
To test their claim, you gather a random sample of 100 
baseball cards. The number of rookies you collect is 30, 
of veterans is 65, and All-stars is 15. Does this sample 
support the claim? 
We are testing the claim of a hypothesized count (40, 60, 
10) with an observed count (40, 55, 5). Therefore this is 
a Goodness of Fit question.
A company prints baseball cards. They claim that for 
every pack of 110 cards, 40 are rookies; 60, veterans; 
and 10, All-Stars. 
To test their claim, you gather a random sample of 110 
baseball cards. The number of rookies you collect is 30, 
of veterans is 65, and All-stars is 15. Does this sample 
support the claim? 
We are testing the claim of a hypothesized count (40, 60, 
10) with an observed count (40, 55, 5). Therefore this is 
a Goodness of Fit question.
A company prints baseball cards. They claim that for 
every pack of 110 cards, 40 are rookies; 60, veterans; 
and 10, All-Stars. 
To test their claim, you gather a random sample of 100 
baseball cards. The number of rookies you collect is 30, 
of veterans is 65, and All-stars is 15. Does this sample 
support the claim? 
We are testing the claim of a hypothesized count (40, 60, 
10) with an observed count (30, 65, 15). Therefore this is 
a Goodness of Fit question.
A company prints baseball cards. They claim that for 
every pack of 110 cards, 40 are rookies; 60, veterans; 
and 10, All-Stars. 
To test their claim, you randomly select a sample of 
100 baseball cards. The number of rookies you collect 
is 30, of veterans is 65, and All-stars is 15. Does this 
sample support the claim? 
We are testing the claim of a hypothesized count (40, 60, 
10) with an observed count (30, 65, 15). Therefore this is 
a Goodness of Fit question.
A company prints baseball cards. They claim that for 
every pack of 110 cards, 40 are rookies; 60, veterans; 
and 10, All-Stars. 
To test their claim, you gather a random sample of 100 
baseball cards. The count of rookies you collect is 30, 
of veterans is 65, and All-stars is 15. Does this sample 
support the claim? 
We are testing the claim of a hypothesized count (30, 60, 
10) with an observed count (30, 65, 15). Therefore this 
is a Goodness of Fit question.
Problem #3
Problem #3 
College professors assume that the more years 
they teach and the more papers they publish, 
the more money they will earn.
Problem #3 
College professors assume that the more years 
they teach and the more papers they publish, 
the more money they will earn. Test this 
hypothesis by examining the relationship 
between years taught, papers published, and 
median income.
Problem #3 
College professors assume that the more years 
they teach and the more papers they publish, 
the more money they will earn. Test this 
hypothesis by examining the relationship 
between years taught, papers published, and 
median income.
How would you classify this question? 
College professors assume that the more years 
they teach and the more papers they publish, 
the more money they will earn. Test this 
hypothesis by examining the relationship 
between years taught, papers published, and 
median income.
This is a question of relationship: 
Click to see our rationale 
College professors assume that the more years 
they teach and the more papers they publish, 
the more money they will earn. Test this 
hypothesis by examining the relationship 
between years taught, papers published, and 
median income.
College professors assume that the more years 
they teach and the more papers they publish, 
the more money they will earn. Test this 
hypothesis by examining the relationship 
between years taught, papers published, and 
median income. 
Variable 1 
An Increase 
or decrease in 
Predicts Variable 3 
Variable 2
College professors assume that the more years 
they teach and the more papers they publish, 
the more money they will earn. Test this 
hypothesis by examining the relationship 
between years taught, papers published, and 
median income. 
Variable 1 
An Increase 
or decrease in 
Predicts Variable 3 
Variable 2
College professors assume that the more years 
they teach and the more papers they publish, 
the more money they will earn. Test this 
hypothesis by examining the relationship 
between years taught, papers published, and 
median income. 
Years Taught 
An Increase 
or decrease in 
Predicts Variable 3 
Variable 2
College professors assume that the more years 
they teach and the more papers they publish, 
the more money they will earn. Test this 
hypothesis by examining the relationship 
between years taught, papers published, and 
median income. 
Years Taught 
An Increase 
or decrease in 
Predicts Variable 3 
Papers 
Published
College professors assume that the more years 
they teach and the more papers they publish, 
the more money they will earn. Test this 
hypothesis by examining the relationship 
between years taught, papers published, and 
median income. 
Years Taught 
An Increase 
or decrease in 
Predicts Variable 3 
Papers 
Published
College professors assume that the more years 
they teach and the more papers they publish, 
the more money they will earn. Test this 
hypothesis by examining the relationship 
between years taught, papers published, and 
median income. 
Years Taught 
An Increase 
or decrease in 
Predicts Variable 3 
Papers 
Published 
When something predicts something 
else, that prediction is based on a 
relationship between the two
College professors assume that the more years 
they teach and the more papers they publish, 
the more money they will earn. Test this 
hypothesis by examining the relationship 
between years taught, papers published, and 
median income. 
Years Taught 
An Increase 
or decrease in 
Predicts 
Money 
Papers Earned 
Published
Therefore this is a question of relationship 
College professors assume that the more years 
they teach and the more papers they publish, 
the more money they will earn. Test this 
hypothesis by examining the relationship 
between years taught, papers published, and 
median income. 
Years Taught 
An Increase 
or decrease in 
Predicts 
Money 
Papers Earned 
Published
Problem #4
Problem #4 
Claims have been made that a conservative arm of the 
government will only fund studies that support their 
conservative agenda. 
The government has commissioned researchers to 
determine if such a bias exists in the funding of studies. 
Their hope is that no such connection exists. First, they 
rate each study on a scale of conservativeness (1 = very 
liberal to 10 = very conservative). They then classify 
each study as funded or not (1 = funded; 2 = not 
funded)
Problem #4 
Claims have been made that a conservative arm of the 
government will only fund studies that support their 
conservative agenda. 
The government has commissioned researchers to 
determine if such a bias exists in the funding of studies. 
Their hope is that no such connection exists. First, they 
rate each study on a scale of conservativeness (1 = very 
liberal to 10 = very conservative). They then classify 
each study as funded or not (1 = funded; 2 = not 
funded)
Problem #4 
Claims have been made that a conservative arm of the 
government will only fund studies that support their 
conservative agenda. 
The government has commissioned researchers to 
determine if such a bias exists in the funding of studies. 
Their hope is that no such connection exists. First, they 
rate each study on a scale of conservativeness (1 = very 
liberal to 10 = very conservative). They then classify 
each study as funded or not (1 = funded; 2 = not 
funded)
Problem #4 
Claims have been made that a conservative arm of the 
government will only fund studies that support their 
conservative agenda. 
The government has commissioned researchers to 
determine if such a bias exists in the funding of studies. 
Their hope is that no such connection exists. First, they 
rate each study on a scale of conservativeness (1 = very 
liberal to 10 = very conservative). They then classify 
each study as funded or not (1 = funded; 2 = not 
funded)
Problem #4 
Claims have been made that a conservative arm of the 
government will only fund studies that support their 
conservative agenda. 
The government has commissioned researchers to 
determine if such a bias exists in the funding of studies. 
Their hope is that no such connection exists. First, they 
rate each study on a scale of conservativeness (1 = very 
liberal to 10 = very conservative). They then classify 
each study as funded or not (1 = funded; 2 = not 
funded)
Problem #4 
Claims have been made that a conservative arm of the 
government will only fund studies that support their 
conservative agenda. 
The government has commissioned researchers to 
determine if such a bias exists in the funding of studies. 
Their hope is that no such connection exists. First, they 
rate each study on a scale of conservativeness (1 = very 
liberal to 10 = very conservative). They then classify 
each study as funded or not (1 = funded; 2 = not 
funded)
How would you classify this problem? 
Claims have been made that a conservative arm of the 
government will only fund studies that support their 
conservative agenda. 
The government has commissioned researchers to 
determine if such a bias exists in the funding of studies. 
Their hope is that no such connection exists. First, they 
rate each study on a scale of conservativeness (1 = very 
liberal to 10 = very conservative). They then classify 
each study as funded or not (1 = funded; 2 = not 
funded)
This is a question of independence: 
Click to see our rationale 
Claims have been made that a conservative arm of the 
government will only fund studies that support their 
conservative agenda. 
The government has commissioned researchers to 
determine if such a bias exists in the funding of studies. 
Their hope is that no such connection exists. First, they 
rate each study on a scale of conservativeness (1 = very 
liberal to 10 = very conservative). They then classify 
each study as funded or not (1 = funded; 2 = not 
funded)
Variable 1 
Higher and 
lower scores 
in 
tend to be 
UNRELATED to 
certain groups in 
Variable 2 
Claims have been made that a conservative arm of the 
government will only fund studies that support their 
conservative agenda. 
The government has commissioned researchers to 
determine if such a bias exists in the funding of studies. 
Their hope is that no such connection exists. First, they 
rate each study on a scale of conservativeness (1 = very 
liberal to 10 = very conservative). They then classify 
each study as funded or not (1 = funded; 2 = not 
funded)
Conservat-iveness 
Higher and 
lower scores 
in 
tend to be 
UNRELATED to 
certain groups in 
Variable 2 
Claims have been made that a conservative arm of the 
government will only fund studies that support their 
conservative agenda. 
The government has commissioned researchers to 
determine if such a bias exists in the funding of studies. 
Their hope is that no such connection exists. First, they 
rate each study on a scale of conservativeness (1 = very 
liberal to 10 = very conservative). They then classify 
each study as funded or not (1 = funded; 2 = not 
funded)
Conservat-iveness 
Higher and 
lower scores 
in 
tend to be 
UNRELATED to 
certain groups in 
Variable 2 
Claims have been made that a conservative arm of the 
government will only fund studies that support their 
conservative agenda. 
The government has commissioned researchers to 
determine if such a bias exists in the funding of studies. 
Their hope is that no such connection exists. First, they 
rate each study on a scale of conservativeness (1 = very 
liberal to 10 = very conservative). They then classify 
each study as funded or not (1 = funded; 2 = not 
funded)
Conservat-iveness 
Higher and 
lower scores 
in 
tend to be 
UNRELATED to 
certain groups 
based on 
Funding 
Status 
Claims have been made that a conservative arm of the 
government will only fund studies that support their 
conservative agenda. 
The government has commissioned researchers to 
determine if such a bias exists in the funding of studies. 
Their hope is that no such connection exists. First, they 
rate each study on a scale of conservativeness (1 = very 
liberal to 10 = very conservative). They then classify 
each study as funded or not (1 = funded; 2 = not 
funded)
Conservat-iveness 
Higher and 
lower scores 
in 
tend to be 
UNRELATED to 
certain groups 
based on 
Funding 
Status 
Claims have been made that a conservative arm of the 
government will only fund studies that support their 
conservative agenda. 
The government has commissioned researchers to 
determine if such a bias exists in the funding of studies. 
Their hope is that no such connection exists. First, they 
rate each study on a scale of conservativeness (1 = very 
liberal to 10 = very conservative). They then classify 
each study as funded or not (1 = funded; 2 = not 
funded) 
Therefore this is a question of independence
Problem #5
Problem #5 
Scientist have hypothesized that baby birth weight may 
be greater if during pregnancy women drink at least 
100 fluid ounces of water a day.
Problem #5 
Scientist have hypothesized that baby birth weight may 
be greater if during pregnancy women drink at least 
100 fluid ounces of water a day.
Problem #5 
Scientist have hypothesized that baby birth weight may 
be greater if during pregnancy women drink at least 
100 fluid ounces of water a day. 
To test this hypothesis 30 pregnant women drink 100 
fluid ounces of water a day and another 30 maintain 
their normal water intake. Baby birth weight is 
compared to determine if there is a difference between 
the two groups.
How would you classify this question? 
Scientist have hypothesized that baby birth weight 
may be greater if during pregnancy women drink at 
least 100 fluid ounces of water a day. 
To test this hypothesis 30 pregnant women drink 
100 fluid ounces of water a day and another 30 
maintain their normal water intake. Baby birth 
weight is compared to determine if there is a 
difference between the two groups.
This is a question of difference: Click to see our rationale 
Scientist have hypothesized that baby birth weight 
may be greater if during pregnancy women drink at 
least 100 fluid ounces of water a day. 
To test this hypothesis 30 pregnant women drink 
100 fluid ounces of water a day and another 30 
maintain their normal water intake. Baby birth 
weight is compared to determine if there is a 
difference between the two groups.
Scientist have hypothesized that baby birth weight 
may be greater if during pregnancy women drink at 
least 100 fluid ounces of water a day. 
To test this hypothesis 30 pregnant women drink 
100 fluid ounces of water a day and another 30 
maintain their normal water intake. Baby birth 
weight is compared to determine if there is a 
difference between the two groups.
based on Some 
Outcome 
Group 1 is different Group 2 
than 
Scientist have hypothesized that baby birth weight 
may be greater if during pregnancy women drink at 
least 100 fluid ounces of water a day. 
To test this hypothesis 30 pregnant women drink 
100 fluid ounces of water a day and another 30 
maintain their normal water intake. Baby birth 
weight is compared to determine if there is a 
difference between the two groups.
based on Some 
Outcome 
Group 2 
100 oz 
Group 
is different 
than 
Scientist have hypothesized that baby birth weight 
may be greater if during pregnancy women drink at 
least 100 fluid ounces of water a day. 
To test this hypothesis 30 pregnant women drink 
100 fluid ounces of water a day and another 30 
maintain their normal water intake. Baby birth 
weight is compared to determine if there is a 
difference between the two groups.
based on Some 
Outcome 
Group 2 
100 oz 
Group 
is different 
than 
Scientist have hypothesized that baby birth weight 
may be greater if during pregnancy women drink at 
least 100 fluid ounces of water a day. 
To test this hypothesis 30 pregnant women drink 
100 fluid ounces of water a day and another 30 
maintain their normal water intake. Baby birth 
weight is compared to determine if there is a 
difference between the two groups.
based on Some 
Outcome 
Normal 
Group 
100 oz 
Group 
is different 
than 
Scientist have hypothesized that baby birth weight 
may be greater if during pregnancy women drink at 
least 100 fluid ounces of water a day. 
To test this hypothesis 30 pregnant women drink 
100 fluid ounces of water a day and another 30 
maintain their normal water intake. Baby birth 
weight is compared to determine if there is a 
difference between the two groups.
based on Birth 
Weight 
Normal 
Group 
100 oz 
Group 
is different 
than 
Scientist have hypothesized that baby birth weight 
may be greater if during pregnancy women drink at 
least 100 fluid ounces of water a day. 
To test this hypothesis 30 pregnant women drink 
100 fluid ounces of water a day and another 30 
maintain their normal water intake. Baby birth 
weight is compared to determine if there is a 
difference between the two groups.
based on Birth 
Weight 
Normal 
Group 
100 oz 
Group 
is different 
than 
Scientist have hypothesized that baby birth weight 
may be greater if during pregnancy women drink at 
least 100 fluid ounces of water a day. 
To test this hypothesis 30 pregnant women drink 
100 fluid ounces of water a day and another 30 
maintain their normal water intake. Baby birth 
weight is compared to determine if there is a 
difference between the two groups. 
Therefore this is a question of difference
Problem #6
Problem #6 
An ice cream parlor wants to determine the amount of 
inventory they will need as summer begins.
Problem #6 
An ice cream parlor wants to determine the amount of 
inventory they will need as summer begins.
Problem #6 
An ice cream parlor wants to determine the amount of 
inventory they will need as summer begins. They 
record the average sale of ice cream along with the 
average daily temperature to see if an increase in one is 
accompanied by an increase in the other.
Problem #6 
An ice cream parlor wants to determine the amount of 
inventory they will need as summer begins. They 
record the average sale of ice cream along with the 
average daily temperature to see if an increase in one is 
accompanied by an increase in the other.
How would you classify this problem? 
An ice cream parlor wants to determine the amount of 
inventory they will need as summer begins. They 
record the average sale of ice cream along with the 
average daily temperature to see if an increase in one is 
accompanied by an increase in the other.
This is a question of relationship: 
Click to see our rationale 
An ice cream parlor wants to determine the amount of 
inventory they will need as summer begins. They 
record the average sale of ice cream along with the 
average daily temperature to see if an increase in one is 
accompanied by an increase in the other.
An ice cream parlor wants to determine the amount of 
inventory they will need as summer begins. They 
record the average sale of ice cream along with the 
average daily temperature to see if an increase in one is 
accompanied by an increase in the other. 
Variable 1 
An Increase 
or decrease in 
is accompanied 
by an increase 
or decrease in 
Variable 2
An ice cream parlor wants to determine the amount of 
inventory they will need as summer begins. They 
record the average sale of ice cream along with the 
average daily temperature to see if an increase in one 
is accompanied by an increase in the other. 
Variable 1 
An Increase 
or decrease in 
is accompanied 
by an increase 
or decrease in 
Variable 2
An ice cream parlor wants to determine the amount of 
inventory they will need as summer begins. They 
record the average sale of ice cream along with the 
average daily temperature to see if an increase in one is 
accompanied by an increase in the other. 
Average 
Ice Cream 
Sales 
An Increase 
or decrease in 
is accompanied 
by an increase 
or decrease in 
Variable 2
An ice cream parlor wants to determine the amount of 
inventory they will need as summer begins. They 
record the average sale of ice cream along with the 
average daily temperature to see if an increase in one is 
accompanied by an increase in the other. 
Average 
Ice Cream 
Sales 
An Increase 
or decrease in 
is accompanied 
by an increase 
or decrease in 
Variable 2
An ice cream parlor wants to determine the amount of 
inventory they will need as summer begins. They 
record the average sale of ice cream along with the 
average daily temperature to see if an increase in one 
is accompanied by an increase in the other. 
Average 
Ice Cream 
Sales 
An Increase 
or decrease in 
is accompanied 
by an increase 
or decrease in 
Average 
Daily 
Temperature
Therefore this is a question of relationship 
An ice cream parlor wants to determine the amount of 
inventory they will need as summer begins. They 
record the average sale of ice cream along with the 
average daily temperature to see if an increase in one is 
accompanied by an increase in the other. 
Average 
Ice Cream 
Sales 
An Increase 
or decrease in 
is accompanied 
by an increase 
or decrease in 
Average 
Daily 
Temperature
Problem #7
Problem #7 
Different types of farm machinery have different effects 
on the compaction of soil and thus may affect yields 
differently. You have been asked to determine which 
farm machinery type (1, 2, or 3) has the biggest impact 
on soil compaction.
Problem #7 
Different types of farm machinery have different effects 
on the compaction of soil and thus may affect yields 
differently. You have been asked to determine which 
farm machinery type (1, 2, or 3) has the biggest impact 
on soil compaction. 
Type 1 
Type 2 
Type 3
How would you classify this problem? 
Different types of farm machinery have different effects 
on the compaction of soil and thus may affect yields 
differently. You have been asked to determine which 
farm machinery type (1, 2, or 3) has the biggest impact 
on soil compaction.
This is a question of difference: 
Click to see our rationale 
Different types of farm machinery have different effects 
on the compaction of soil and thus may affect yields 
differently. You have been asked to determine which 
farm machinery type (1, 2, or 3) has the biggest impact 
on soil compaction.
Different types of farm machinery have different effects 
on the compaction of soil and thus may affect yields 
differently. You have been asked to determine which 
farm machinery type (1, 2, or 3) has the biggest impact 
on soil compaction. 
are 
different 
from one 
another 
based on 
Some 
Outcome 
Group 1 Group 2 & Group 3
Different types of farm machinery have different effects 
on the compaction of soil and thus may affect yields 
differently. You have been asked to determine which 
farm machinery type (1, 2, or 3) has the biggest impact 
on soil compaction. 
are 
different 
from one 
another 
based on 
Some 
Outcome 
Group 2 
Type 1 
Machines 
& Group 3
Different types of farm machinery have different effects 
on the compaction of soil and thus may affect yields 
differently. You have been asked to determine which 
farm machinery type (1, 2, or 3) has the biggest impact 
on soil compaction. 
are 
different 
from one 
another 
based on 
Some 
Outcome 
Type 2 
Machines 
Type 1 
Machines 
& Group 3
Different types of farm machinery have different effects 
on the compaction of soil and thus may affect yields 
differently. You have been asked to determine which 
farm machinery type (1, 2, or 3) has the biggest impact 
on soil compaction. 
are 
different 
from one 
another 
based on 
Some 
Outcome 
Type 2 
Machines 
Type 1 
Machines 
Type 3 
Machines 
&
Different types of farm machinery have different effects 
on the compaction of soil and thus may affect yields 
differently. You have been asked to determine which 
farm machinery type (1, 2, or 3) has the biggest impact 
on soil compaction. 
are 
different 
from one 
another 
based on 
Soil 
Compaction 
Type 2 
Machines 
Type 1 
Machines 
Type 3 
Machines 
&
Therefore this is a question of difference 
Different types of farm machinery have different effects 
on the compaction of soil and thus may affect yields 
differently. You have been asked to determine which 
farm machinery type (1, 2, or 3) has the biggest impact 
on soil compaction. 
are 
different 
from one 
another 
based on 
Soil 
Compaction 
Type 2 
Machines 
Type 1 
Machines 
Type 3 
Machines 
&
Problem #8
Problem #8 
Educational researchers want to know if the language 
in which a mathematical word problem is stated has an 
effect on the performance of bilingual students. They 
test a group of bilingual students and a group of 
monolingual students and compare the results.
Problem #8 
Educational researchers want to know if the language 
in which a mathematical word problem is stated has an 
effect on the performance of bilingual students. They 
test a group of bilingual students and a group of 
monolingual students and compare the results.
Problem #8 
Educational researchers want to know if the language 
in which a mathematical word problem is stated has an 
effect on the performance of bilingual students. They 
test a group of bilingual students and a group of 
monolingual students and compare the results. 
They decide to see if the difference holds, when 
controlling for gender.
How would you classify this question? 
Educational researchers want to know if the language 
in which a mathematical word problem is stated has an 
effect on the performance of bilingual students. They 
test a group of 25 bilingual students and a group of 28 
monolingual students and compare the results. 
They decide, as an after thought, to see if the 
difference holds, when controlling for gender.
This is a question of difference: 
Click to see our rationale. 
Educational researchers want to know if the language 
in which a mathematical word problem is stated has an 
effect on the performance of bilingual students. They 
test a group of 25 bilingual students and a group of 28 
monolingual students and compare the results. 
They decide, as an after thought, to see if the 
difference holds, when controlling for gender.
Educational researchers want to know if the language 
in which a mathematical word problem is stated has an 
effect on the performance of bilingual students. They 
test a group of 25 bilingual students and a group of 28 
monolingual students and compare the results. 
They decide, as an after thought, to see if the 
difference holds, when controlling for gender. 
based on Some 
Outcome 
Group 1 is different Group 2 
than
Educational researchers want to know if the language 
in which a mathematical word problem is stated has an 
effect on the performance of bilingual students. They 
test a group of 25 bilingual students and a group of 28 
monolingual students and compare the results. 
They decide, as an after thought, to see if the 
difference holds, when controlling for gender. 
based on Some 
Outcome 
Group 2 
Bilingual 
Students 
is different 
than
Educational researchers want to know if the language 
in which a mathematical word problem is stated has an 
effect on the performance of bilingual students. They 
test a group of 25 bilingual students and a group of 28 
monolingual students and compare the results. 
They decide, as an after thought, to see if the 
difference holds, when controlling for gender. 
based on Some 
Outcome 
Group 2 
Bilingual 
Students 
is different 
than
Educational researchers want to know if the language 
in which a mathematical word problem is stated has an 
effect on the performance of bilingual students. They 
test a group of 25 bilingual students and a group of 28 
monolingual students and compare the results. 
They decide, as an after thought, to see if the 
difference holds, when controlling for gender. 
based on 
Some 
Outcome 
Monolingual 
Students 
Bilingual 
Students 
is different 
than
Educational researchers want to know if the language 
in which a mathematical word problem is stated has 
an effect on the performance of bilingual students. 
They test a group of 25 bilingual students and a group 
of 28 monolingual students and compare the results. 
They decide, as an after thought, to see if the 
difference holds, when controlling for gender. 
based 
on 
Math Word 
Problem 
Performance 
Monolingual 
Students 
Bilingual 
Students 
is different 
than
Even though there are other things going on 
like “controlling for gender”, at it’s core this is 
a question of difference. 
Educational researchers want to know if the language 
in which a mathematical word problem is stated has an 
effect on the performance of bilingual students. They 
test a group of 25 bilingual students and a group of 28 
monolingual students and compare the results. 
They decide, as an after thought, to see if the 
difference holds, when controlling for gender. 
based 
on 
Math Word 
Problem 
Performance 
Monolingual 
Students 
Bilingual 
Students 
is different 
than
Good luck, classifying your problem
Good luck, classifying your problem

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Diff rel-ind-good fit( (practice problems)

  • 1. Now that you have been shown the difference between these four question types:
  • 2. Now that you have been shown the difference between these four question types:
  • 3. You will be shown a series of problems, asked to classify them, and then shown the correct classification.
  • 5. Problem #1 A pizza café owner wants to know which type of high school athlete she should market to. Should she market to high school football, basketball, or soccer players?
  • 6. Problem #1 A pizza café owner wants to know which type of high school athlete she should market to. Should she market to high school football, basketball, or soccer players?
  • 7. Problem #1 A pizza café owner wants to know which type of high school athlete she should market to. Should she market to high school football, basketball, or soccer players? So she measures the ounces of pizza eaten by 12 football, 12 basketball, and 12 soccer players in one sitting to determine who eats more.
  • 8. How would you classify this question? A pizza café owner wants to know which type of high school athlete she should market to. Should she market to high school football, basketball, or soccer players? So she measures the ounces of pizza eaten by 12 football, 12 basketball, and 12 soccer players in one sitting to determine who eats more.
  • 9. This is a question of difference: Click to see our rationale. A pizza café owner wants to know which type of high school athlete she should market to. Should she market to high school football, basketball, or soccer players? So she measures the ounces of pizza eaten by 12 football, 12 basketball, and 12 soccer players in one sitting to determine who eats more.
  • 10. A pizza café owner wants to know which type of high school athlete she should market to. Should she market to high school football, basketball, or soccer players? So she measures the ounces of pizza eaten by 12 football, 12 basketball, and 12 soccer players in one sitting to determine who eats more. Group 1 are different, similar or comparable to one another based on Some Outcome Group 2 & Group 3
  • 11. A pizza café owner wants to know which type of high school athlete she should market to. Should she market to high school football, basketball, or soccer players? So she measures the ounces of pizza eaten by 12 football, 12 basketball, and 12 soccer players in one sitting to determine who eats more. Football Players are different, similar or comparable to one another based on Some Outcome Group 2 & Group 3
  • 12. A pizza café owner wants to know which type of high school athlete she should market to. Should she market to high school football, basketball, or soccer players? So she measures the ounces of pizza eaten by 12 football, 12 basketball, and 12 soccer players in one sitting to determine who eats more. Football Players are different, similar or comparable to one another based on Some Outcome Basketball Players & Group 3
  • 13. A pizza café owner wants to know which type of high school athlete she should market to. Should she market to high school football, basketball, or soccer players? So she measures the ounces of pizza eaten by 12 football, 12 basketball, and 12 soccer players in one sitting to determine who eats more. Football Players are different, similar or comparable to one another based on Some Outcome Basketball Players & Soccer Players
  • 14. A pizza café owner wants to know which type of high school athlete she should market to. Should she market to high school football, basketball, or soccer players? So she measures the ounces of pizza eaten by 12 football, 12 basketball, and 12 soccer players in one sitting to determine who eats more. Football Players are different, similar or comparable to one another based on Some Outcome Basketball Players & Soccer Players
  • 15. A pizza café owner wants to know which type of high school athlete she should market to. Should she market to high school football, basketball, or soccer players? So she measures the ounces of pizza eaten by 12 football, 12 basketball, and 12 soccer players in one sitting to determine who eats more. Football Players are different, similar or comparable to one another based on Eaten in one Sitting Basketball Players & Soccer Players
  • 16. Therefore, this is a question of difference A pizza café owner wants to know which type of high school athlete she should market to. Should she market to high school football, basketball, or soccer players? So she measures the ounces of pizza eaten by 12 football, 12 basketball, and 12 soccer players in one sitting to determine who eats more. Football Players are different, similar or comparable to one another based on Eaten in one Sitting Basketball Players & Soccer Players
  • 17.
  • 19. Problem #2 A company prints baseball cards. They claim that for every pack of 110 cards, 40 are rookies; 60, veterans; and 10, All-Stars.
  • 20. Problem #2 A company prints baseball cards. They claim that for every pack of 110 cards, 40 are rookies; 60, veterans; and 10, All-Stars. To test their claim, you gather a random sample of 100 baseball cards. The number of rookies you collect is 30, of veterans is 65, and All-stars is 15. Does this sample support the claim?
  • 21. How would you classify this question? A company prints baseball cards. They claim that for every pack of 110 cards, 40 are rookies; 60, veterans; and 10, All-Stars. To test their claim, you gather a random sample of 100 baseball cards. The number of rookies you collect is 30, of veterans is 65, and All-stars is 15. Does this sample support the claim?
  • 22. A company prints baseball cards. They claim that for every pack of 110 cards, 40 are rookies; 60, veterans; and 10, All-Stars. To test their claim, you gather a random sample of 100 baseball cards. The number of rookies you collect is 30, of veterans is 65, and All-stars is 15. Does this sample support the claim? We are testing the claim of a hypothesized count (40, 60, 10) with an observed count (40, 55, 5). Therefore this is a Goodness of Fit question.
  • 23. A company prints baseball cards. They claim that for every pack of 110 cards, 40 are rookies; 60, veterans; and 10, All-Stars. To test their claim, you gather a random sample of 110 baseball cards. The number of rookies you collect is 30, of veterans is 65, and All-stars is 15. Does this sample support the claim? We are testing the claim of a hypothesized count (40, 60, 10) with an observed count (40, 55, 5). Therefore this is a Goodness of Fit question.
  • 24. A company prints baseball cards. They claim that for every pack of 110 cards, 40 are rookies; 60, veterans; and 10, All-Stars. To test their claim, you gather a random sample of 100 baseball cards. The number of rookies you collect is 30, of veterans is 65, and All-stars is 15. Does this sample support the claim? We are testing the claim of a hypothesized count (40, 60, 10) with an observed count (30, 65, 15). Therefore this is a Goodness of Fit question.
  • 25. A company prints baseball cards. They claim that for every pack of 110 cards, 40 are rookies; 60, veterans; and 10, All-Stars. To test their claim, you randomly select a sample of 100 baseball cards. The number of rookies you collect is 30, of veterans is 65, and All-stars is 15. Does this sample support the claim? We are testing the claim of a hypothesized count (40, 60, 10) with an observed count (30, 65, 15). Therefore this is a Goodness of Fit question.
  • 26. A company prints baseball cards. They claim that for every pack of 110 cards, 40 are rookies; 60, veterans; and 10, All-Stars. To test their claim, you gather a random sample of 100 baseball cards. The count of rookies you collect is 30, of veterans is 65, and All-stars is 15. Does this sample support the claim? We are testing the claim of a hypothesized count (30, 60, 10) with an observed count (30, 65, 15). Therefore this is a Goodness of Fit question.
  • 27.
  • 29. Problem #3 College professors assume that the more years they teach and the more papers they publish, the more money they will earn.
  • 30. Problem #3 College professors assume that the more years they teach and the more papers they publish, the more money they will earn. Test this hypothesis by examining the relationship between years taught, papers published, and median income.
  • 31. Problem #3 College professors assume that the more years they teach and the more papers they publish, the more money they will earn. Test this hypothesis by examining the relationship between years taught, papers published, and median income.
  • 32. How would you classify this question? College professors assume that the more years they teach and the more papers they publish, the more money they will earn. Test this hypothesis by examining the relationship between years taught, papers published, and median income.
  • 33. This is a question of relationship: Click to see our rationale College professors assume that the more years they teach and the more papers they publish, the more money they will earn. Test this hypothesis by examining the relationship between years taught, papers published, and median income.
  • 34. College professors assume that the more years they teach and the more papers they publish, the more money they will earn. Test this hypothesis by examining the relationship between years taught, papers published, and median income. Variable 1 An Increase or decrease in Predicts Variable 3 Variable 2
  • 35. College professors assume that the more years they teach and the more papers they publish, the more money they will earn. Test this hypothesis by examining the relationship between years taught, papers published, and median income. Variable 1 An Increase or decrease in Predicts Variable 3 Variable 2
  • 36. College professors assume that the more years they teach and the more papers they publish, the more money they will earn. Test this hypothesis by examining the relationship between years taught, papers published, and median income. Years Taught An Increase or decrease in Predicts Variable 3 Variable 2
  • 37. College professors assume that the more years they teach and the more papers they publish, the more money they will earn. Test this hypothesis by examining the relationship between years taught, papers published, and median income. Years Taught An Increase or decrease in Predicts Variable 3 Papers Published
  • 38. College professors assume that the more years they teach and the more papers they publish, the more money they will earn. Test this hypothesis by examining the relationship between years taught, papers published, and median income. Years Taught An Increase or decrease in Predicts Variable 3 Papers Published
  • 39. College professors assume that the more years they teach and the more papers they publish, the more money they will earn. Test this hypothesis by examining the relationship between years taught, papers published, and median income. Years Taught An Increase or decrease in Predicts Variable 3 Papers Published When something predicts something else, that prediction is based on a relationship between the two
  • 40. College professors assume that the more years they teach and the more papers they publish, the more money they will earn. Test this hypothesis by examining the relationship between years taught, papers published, and median income. Years Taught An Increase or decrease in Predicts Money Papers Earned Published
  • 41. Therefore this is a question of relationship College professors assume that the more years they teach and the more papers they publish, the more money they will earn. Test this hypothesis by examining the relationship between years taught, papers published, and median income. Years Taught An Increase or decrease in Predicts Money Papers Earned Published
  • 42.
  • 44. Problem #4 Claims have been made that a conservative arm of the government will only fund studies that support their conservative agenda. The government has commissioned researchers to determine if such a bias exists in the funding of studies. Their hope is that no such connection exists. First, they rate each study on a scale of conservativeness (1 = very liberal to 10 = very conservative). They then classify each study as funded or not (1 = funded; 2 = not funded)
  • 45. Problem #4 Claims have been made that a conservative arm of the government will only fund studies that support their conservative agenda. The government has commissioned researchers to determine if such a bias exists in the funding of studies. Their hope is that no such connection exists. First, they rate each study on a scale of conservativeness (1 = very liberal to 10 = very conservative). They then classify each study as funded or not (1 = funded; 2 = not funded)
  • 46. Problem #4 Claims have been made that a conservative arm of the government will only fund studies that support their conservative agenda. The government has commissioned researchers to determine if such a bias exists in the funding of studies. Their hope is that no such connection exists. First, they rate each study on a scale of conservativeness (1 = very liberal to 10 = very conservative). They then classify each study as funded or not (1 = funded; 2 = not funded)
  • 47. Problem #4 Claims have been made that a conservative arm of the government will only fund studies that support their conservative agenda. The government has commissioned researchers to determine if such a bias exists in the funding of studies. Their hope is that no such connection exists. First, they rate each study on a scale of conservativeness (1 = very liberal to 10 = very conservative). They then classify each study as funded or not (1 = funded; 2 = not funded)
  • 48. Problem #4 Claims have been made that a conservative arm of the government will only fund studies that support their conservative agenda. The government has commissioned researchers to determine if such a bias exists in the funding of studies. Their hope is that no such connection exists. First, they rate each study on a scale of conservativeness (1 = very liberal to 10 = very conservative). They then classify each study as funded or not (1 = funded; 2 = not funded)
  • 49. Problem #4 Claims have been made that a conservative arm of the government will only fund studies that support their conservative agenda. The government has commissioned researchers to determine if such a bias exists in the funding of studies. Their hope is that no such connection exists. First, they rate each study on a scale of conservativeness (1 = very liberal to 10 = very conservative). They then classify each study as funded or not (1 = funded; 2 = not funded)
  • 50. How would you classify this problem? Claims have been made that a conservative arm of the government will only fund studies that support their conservative agenda. The government has commissioned researchers to determine if such a bias exists in the funding of studies. Their hope is that no such connection exists. First, they rate each study on a scale of conservativeness (1 = very liberal to 10 = very conservative). They then classify each study as funded or not (1 = funded; 2 = not funded)
  • 51. This is a question of independence: Click to see our rationale Claims have been made that a conservative arm of the government will only fund studies that support their conservative agenda. The government has commissioned researchers to determine if such a bias exists in the funding of studies. Their hope is that no such connection exists. First, they rate each study on a scale of conservativeness (1 = very liberal to 10 = very conservative). They then classify each study as funded or not (1 = funded; 2 = not funded)
  • 52. Variable 1 Higher and lower scores in tend to be UNRELATED to certain groups in Variable 2 Claims have been made that a conservative arm of the government will only fund studies that support their conservative agenda. The government has commissioned researchers to determine if such a bias exists in the funding of studies. Their hope is that no such connection exists. First, they rate each study on a scale of conservativeness (1 = very liberal to 10 = very conservative). They then classify each study as funded or not (1 = funded; 2 = not funded)
  • 53. Conservat-iveness Higher and lower scores in tend to be UNRELATED to certain groups in Variable 2 Claims have been made that a conservative arm of the government will only fund studies that support their conservative agenda. The government has commissioned researchers to determine if such a bias exists in the funding of studies. Their hope is that no such connection exists. First, they rate each study on a scale of conservativeness (1 = very liberal to 10 = very conservative). They then classify each study as funded or not (1 = funded; 2 = not funded)
  • 54. Conservat-iveness Higher and lower scores in tend to be UNRELATED to certain groups in Variable 2 Claims have been made that a conservative arm of the government will only fund studies that support their conservative agenda. The government has commissioned researchers to determine if such a bias exists in the funding of studies. Their hope is that no such connection exists. First, they rate each study on a scale of conservativeness (1 = very liberal to 10 = very conservative). They then classify each study as funded or not (1 = funded; 2 = not funded)
  • 55. Conservat-iveness Higher and lower scores in tend to be UNRELATED to certain groups based on Funding Status Claims have been made that a conservative arm of the government will only fund studies that support their conservative agenda. The government has commissioned researchers to determine if such a bias exists in the funding of studies. Their hope is that no such connection exists. First, they rate each study on a scale of conservativeness (1 = very liberal to 10 = very conservative). They then classify each study as funded or not (1 = funded; 2 = not funded)
  • 56. Conservat-iveness Higher and lower scores in tend to be UNRELATED to certain groups based on Funding Status Claims have been made that a conservative arm of the government will only fund studies that support their conservative agenda. The government has commissioned researchers to determine if such a bias exists in the funding of studies. Their hope is that no such connection exists. First, they rate each study on a scale of conservativeness (1 = very liberal to 10 = very conservative). They then classify each study as funded or not (1 = funded; 2 = not funded) Therefore this is a question of independence
  • 57.
  • 59. Problem #5 Scientist have hypothesized that baby birth weight may be greater if during pregnancy women drink at least 100 fluid ounces of water a day.
  • 60. Problem #5 Scientist have hypothesized that baby birth weight may be greater if during pregnancy women drink at least 100 fluid ounces of water a day.
  • 61. Problem #5 Scientist have hypothesized that baby birth weight may be greater if during pregnancy women drink at least 100 fluid ounces of water a day. To test this hypothesis 30 pregnant women drink 100 fluid ounces of water a day and another 30 maintain their normal water intake. Baby birth weight is compared to determine if there is a difference between the two groups.
  • 62. How would you classify this question? Scientist have hypothesized that baby birth weight may be greater if during pregnancy women drink at least 100 fluid ounces of water a day. To test this hypothesis 30 pregnant women drink 100 fluid ounces of water a day and another 30 maintain their normal water intake. Baby birth weight is compared to determine if there is a difference between the two groups.
  • 63. This is a question of difference: Click to see our rationale Scientist have hypothesized that baby birth weight may be greater if during pregnancy women drink at least 100 fluid ounces of water a day. To test this hypothesis 30 pregnant women drink 100 fluid ounces of water a day and another 30 maintain their normal water intake. Baby birth weight is compared to determine if there is a difference between the two groups.
  • 64. Scientist have hypothesized that baby birth weight may be greater if during pregnancy women drink at least 100 fluid ounces of water a day. To test this hypothesis 30 pregnant women drink 100 fluid ounces of water a day and another 30 maintain their normal water intake. Baby birth weight is compared to determine if there is a difference between the two groups.
  • 65. based on Some Outcome Group 1 is different Group 2 than Scientist have hypothesized that baby birth weight may be greater if during pregnancy women drink at least 100 fluid ounces of water a day. To test this hypothesis 30 pregnant women drink 100 fluid ounces of water a day and another 30 maintain their normal water intake. Baby birth weight is compared to determine if there is a difference between the two groups.
  • 66. based on Some Outcome Group 2 100 oz Group is different than Scientist have hypothesized that baby birth weight may be greater if during pregnancy women drink at least 100 fluid ounces of water a day. To test this hypothesis 30 pregnant women drink 100 fluid ounces of water a day and another 30 maintain their normal water intake. Baby birth weight is compared to determine if there is a difference between the two groups.
  • 67. based on Some Outcome Group 2 100 oz Group is different than Scientist have hypothesized that baby birth weight may be greater if during pregnancy women drink at least 100 fluid ounces of water a day. To test this hypothesis 30 pregnant women drink 100 fluid ounces of water a day and another 30 maintain their normal water intake. Baby birth weight is compared to determine if there is a difference between the two groups.
  • 68. based on Some Outcome Normal Group 100 oz Group is different than Scientist have hypothesized that baby birth weight may be greater if during pregnancy women drink at least 100 fluid ounces of water a day. To test this hypothesis 30 pregnant women drink 100 fluid ounces of water a day and another 30 maintain their normal water intake. Baby birth weight is compared to determine if there is a difference between the two groups.
  • 69. based on Birth Weight Normal Group 100 oz Group is different than Scientist have hypothesized that baby birth weight may be greater if during pregnancy women drink at least 100 fluid ounces of water a day. To test this hypothesis 30 pregnant women drink 100 fluid ounces of water a day and another 30 maintain their normal water intake. Baby birth weight is compared to determine if there is a difference between the two groups.
  • 70. based on Birth Weight Normal Group 100 oz Group is different than Scientist have hypothesized that baby birth weight may be greater if during pregnancy women drink at least 100 fluid ounces of water a day. To test this hypothesis 30 pregnant women drink 100 fluid ounces of water a day and another 30 maintain their normal water intake. Baby birth weight is compared to determine if there is a difference between the two groups. Therefore this is a question of difference
  • 71.
  • 73. Problem #6 An ice cream parlor wants to determine the amount of inventory they will need as summer begins.
  • 74. Problem #6 An ice cream parlor wants to determine the amount of inventory they will need as summer begins.
  • 75. Problem #6 An ice cream parlor wants to determine the amount of inventory they will need as summer begins. They record the average sale of ice cream along with the average daily temperature to see if an increase in one is accompanied by an increase in the other.
  • 76. Problem #6 An ice cream parlor wants to determine the amount of inventory they will need as summer begins. They record the average sale of ice cream along with the average daily temperature to see if an increase in one is accompanied by an increase in the other.
  • 77. How would you classify this problem? An ice cream parlor wants to determine the amount of inventory they will need as summer begins. They record the average sale of ice cream along with the average daily temperature to see if an increase in one is accompanied by an increase in the other.
  • 78. This is a question of relationship: Click to see our rationale An ice cream parlor wants to determine the amount of inventory they will need as summer begins. They record the average sale of ice cream along with the average daily temperature to see if an increase in one is accompanied by an increase in the other.
  • 79. An ice cream parlor wants to determine the amount of inventory they will need as summer begins. They record the average sale of ice cream along with the average daily temperature to see if an increase in one is accompanied by an increase in the other. Variable 1 An Increase or decrease in is accompanied by an increase or decrease in Variable 2
  • 80. An ice cream parlor wants to determine the amount of inventory they will need as summer begins. They record the average sale of ice cream along with the average daily temperature to see if an increase in one is accompanied by an increase in the other. Variable 1 An Increase or decrease in is accompanied by an increase or decrease in Variable 2
  • 81. An ice cream parlor wants to determine the amount of inventory they will need as summer begins. They record the average sale of ice cream along with the average daily temperature to see if an increase in one is accompanied by an increase in the other. Average Ice Cream Sales An Increase or decrease in is accompanied by an increase or decrease in Variable 2
  • 82. An ice cream parlor wants to determine the amount of inventory they will need as summer begins. They record the average sale of ice cream along with the average daily temperature to see if an increase in one is accompanied by an increase in the other. Average Ice Cream Sales An Increase or decrease in is accompanied by an increase or decrease in Variable 2
  • 83. An ice cream parlor wants to determine the amount of inventory they will need as summer begins. They record the average sale of ice cream along with the average daily temperature to see if an increase in one is accompanied by an increase in the other. Average Ice Cream Sales An Increase or decrease in is accompanied by an increase or decrease in Average Daily Temperature
  • 84. Therefore this is a question of relationship An ice cream parlor wants to determine the amount of inventory they will need as summer begins. They record the average sale of ice cream along with the average daily temperature to see if an increase in one is accompanied by an increase in the other. Average Ice Cream Sales An Increase or decrease in is accompanied by an increase or decrease in Average Daily Temperature
  • 85.
  • 87. Problem #7 Different types of farm machinery have different effects on the compaction of soil and thus may affect yields differently. You have been asked to determine which farm machinery type (1, 2, or 3) has the biggest impact on soil compaction.
  • 88. Problem #7 Different types of farm machinery have different effects on the compaction of soil and thus may affect yields differently. You have been asked to determine which farm machinery type (1, 2, or 3) has the biggest impact on soil compaction. Type 1 Type 2 Type 3
  • 89. How would you classify this problem? Different types of farm machinery have different effects on the compaction of soil and thus may affect yields differently. You have been asked to determine which farm machinery type (1, 2, or 3) has the biggest impact on soil compaction.
  • 90. This is a question of difference: Click to see our rationale Different types of farm machinery have different effects on the compaction of soil and thus may affect yields differently. You have been asked to determine which farm machinery type (1, 2, or 3) has the biggest impact on soil compaction.
  • 91. Different types of farm machinery have different effects on the compaction of soil and thus may affect yields differently. You have been asked to determine which farm machinery type (1, 2, or 3) has the biggest impact on soil compaction. are different from one another based on Some Outcome Group 1 Group 2 & Group 3
  • 92. Different types of farm machinery have different effects on the compaction of soil and thus may affect yields differently. You have been asked to determine which farm machinery type (1, 2, or 3) has the biggest impact on soil compaction. are different from one another based on Some Outcome Group 2 Type 1 Machines & Group 3
  • 93. Different types of farm machinery have different effects on the compaction of soil and thus may affect yields differently. You have been asked to determine which farm machinery type (1, 2, or 3) has the biggest impact on soil compaction. are different from one another based on Some Outcome Type 2 Machines Type 1 Machines & Group 3
  • 94. Different types of farm machinery have different effects on the compaction of soil and thus may affect yields differently. You have been asked to determine which farm machinery type (1, 2, or 3) has the biggest impact on soil compaction. are different from one another based on Some Outcome Type 2 Machines Type 1 Machines Type 3 Machines &
  • 95. Different types of farm machinery have different effects on the compaction of soil and thus may affect yields differently. You have been asked to determine which farm machinery type (1, 2, or 3) has the biggest impact on soil compaction. are different from one another based on Soil Compaction Type 2 Machines Type 1 Machines Type 3 Machines &
  • 96. Therefore this is a question of difference Different types of farm machinery have different effects on the compaction of soil and thus may affect yields differently. You have been asked to determine which farm machinery type (1, 2, or 3) has the biggest impact on soil compaction. are different from one another based on Soil Compaction Type 2 Machines Type 1 Machines Type 3 Machines &
  • 97.
  • 99. Problem #8 Educational researchers want to know if the language in which a mathematical word problem is stated has an effect on the performance of bilingual students. They test a group of bilingual students and a group of monolingual students and compare the results.
  • 100. Problem #8 Educational researchers want to know if the language in which a mathematical word problem is stated has an effect on the performance of bilingual students. They test a group of bilingual students and a group of monolingual students and compare the results.
  • 101. Problem #8 Educational researchers want to know if the language in which a mathematical word problem is stated has an effect on the performance of bilingual students. They test a group of bilingual students and a group of monolingual students and compare the results. They decide to see if the difference holds, when controlling for gender.
  • 102. How would you classify this question? Educational researchers want to know if the language in which a mathematical word problem is stated has an effect on the performance of bilingual students. They test a group of 25 bilingual students and a group of 28 monolingual students and compare the results. They decide, as an after thought, to see if the difference holds, when controlling for gender.
  • 103. This is a question of difference: Click to see our rationale. Educational researchers want to know if the language in which a mathematical word problem is stated has an effect on the performance of bilingual students. They test a group of 25 bilingual students and a group of 28 monolingual students and compare the results. They decide, as an after thought, to see if the difference holds, when controlling for gender.
  • 104. Educational researchers want to know if the language in which a mathematical word problem is stated has an effect on the performance of bilingual students. They test a group of 25 bilingual students and a group of 28 monolingual students and compare the results. They decide, as an after thought, to see if the difference holds, when controlling for gender. based on Some Outcome Group 1 is different Group 2 than
  • 105. Educational researchers want to know if the language in which a mathematical word problem is stated has an effect on the performance of bilingual students. They test a group of 25 bilingual students and a group of 28 monolingual students and compare the results. They decide, as an after thought, to see if the difference holds, when controlling for gender. based on Some Outcome Group 2 Bilingual Students is different than
  • 106. Educational researchers want to know if the language in which a mathematical word problem is stated has an effect on the performance of bilingual students. They test a group of 25 bilingual students and a group of 28 monolingual students and compare the results. They decide, as an after thought, to see if the difference holds, when controlling for gender. based on Some Outcome Group 2 Bilingual Students is different than
  • 107. Educational researchers want to know if the language in which a mathematical word problem is stated has an effect on the performance of bilingual students. They test a group of 25 bilingual students and a group of 28 monolingual students and compare the results. They decide, as an after thought, to see if the difference holds, when controlling for gender. based on Some Outcome Monolingual Students Bilingual Students is different than
  • 108. Educational researchers want to know if the language in which a mathematical word problem is stated has an effect on the performance of bilingual students. They test a group of 25 bilingual students and a group of 28 monolingual students and compare the results. They decide, as an after thought, to see if the difference holds, when controlling for gender. based on Math Word Problem Performance Monolingual Students Bilingual Students is different than
  • 109. Even though there are other things going on like “controlling for gender”, at it’s core this is a question of difference. Educational researchers want to know if the language in which a mathematical word problem is stated has an effect on the performance of bilingual students. They test a group of 25 bilingual students and a group of 28 monolingual students and compare the results. They decide, as an after thought, to see if the difference holds, when controlling for gender. based on Math Word Problem Performance Monolingual Students Bilingual Students is different than
  • 110.
  • 111. Good luck, classifying your problem
  • 112. Good luck, classifying your problem

Notas del editor

  1. Changes to make – mix up the problems – add multiple choice
  2. Put this in every one. Take the grey out of the other slides like this
  3. Put this in every one. Take the grey out of the other slides like this
  4. Put this in every one. Take the grey out of the other slides like this
  5. Put this in every one. Take the grey out of the other slides like this
  6. Put this in every one. Take the grey out of the other slides like this
  7. Put this in every one. Take the grey out of the other slides like this
  8. Put this in every one. Take the grey out of the other slides like this
  9. Put this in every one. Take the grey out of the other slides like this
  10. Help them see that it is just difference.
  11. Help them see that it is just difference.
  12. Help them see that it is just difference.
  13. Help them see that it is just difference.
  14. Help them see that it is just difference.
  15. Help them see that it is just difference.
  16. Help them see that it is just difference.
  17. Help them see that it is just difference.