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•   1. Discuss Fractions “Quiz” with your table
•   2. Intro to Ratio and Proportion
•   3. Setting Up Ratios
•   4. Proportion
•   5. Proportion Word Problems
   A ratio is a comparison of numbers by
    division.

   A ratio can be written with the word to, with
    a colon (:), or as a fraction.

   Should always be reduced (simplifying)
3 to 2   3:2
   The numbers in a ratio MUST be written
    in the order the problem asks for.

   Always reduce a ratio to lowest terms.

   When a ratio is an improper
    fraction, DO NOT change it to a mixed
    number.
   1. Read the problem carefully.

   2. Pay attention to the order the question
    wants you to write the ratio.

   3. Set up the ratio appropriately.

   4. REDUCE!!!!!
   Evelyn earns $2400 a month. She pays $600 a
    month in rent. What is the ratio of her
    income to her rent.
Make a ratio with her income first (in the
numerator) and her rent second.

    income    2400       24    4    For every $4 she makes,

      rent     600        6     1    She spends $1 on rent
   In a factory, there are 150 men and 100
    women working.
To compare these facts, write a ratio of men to
women working in the factory.


      men 150             15    3 men
     women 100            10     2 women
 1.    24:30 =

       200:125 =

       28 =
       21
 2.     3.4 =
         1.7

       4 to 1000 =

       $560 to $320
 3.Alvaro makes $600 a week and
 saves $60 a week. What is the ratio
 of the amount he makes to the
 amount he saves?
 4. For Alvaro, in problem
 3, what is the ratio of the
 amount he saves to the
 amount he makes?
   5. There are 24 students in Sam’s English
    class. Four of the students speak Armenian
    as a first language. What is the ratio of
    Armenian speakers to the total number of
    students in the class?
   6. Anna drove 110 miles on 22 gallons
    of gas. What is the ratio of the distance
    she drove to the number of gallons of
    gas she used?
When you are not given
both numbers you
need, you may have to
determine one of the
numbers.
   On a test with 20 problems, Maceo got 2
    problems wrong. What was the ratio of the
    number of problems he got right to the total
    number of problems?
Step 1: Find the number
of problems he got right.   20-2= 18problems right.

Step 2: Make a ratio of     right      18         9
the number of problems
                            total      20         10
he got right to the total
number of problems.
Reduce.
   1. A GED class of 20 students has 12 women.
   A.) What is the ratio of the number of
    women to the total number of students?
   B.) What is the ratio of the number of men
    to the total number of students?
   C.) What is the ratio of the number of men
    to the number of women?
   D.) What is the ratio of the number of
    women to the number of men?
 2. At Baxter Electronics there are 105 union
  workers and 45 nonunion workers.
 A.) What is the ratio of the number of union
  workers to the total number of workers?
 B.) What is the ratio of the number of nonunion
  workers to the total number of workers?
 C.) What is the ratio of the number union
  workers to the number of nonunion workers?
 D.) What is the ratio to the number of workers
  to the number of union workers?
   From a total yearly budget of
    $18,000,000, the city of McHenry
    spends $3,000,000 on education. What
    is the ratio of the amount spent on
    education to the amount not spent on
    education?
   4. A math test of 50 questions included
    15 fraction problems and 5 decimal
    problems. What is the ratio of the total
    number of fraction and decimal
    problems to the number of questions
    on the test?
   5. There are 1213 registered voters in
    Paul’s village. During the last election
    887 people actually voted. Which of
    the following is approximately the ratio
    of the number of people who voted to
    the total number of registered voters?
• A statement that says two ratios (or two
  fractions) are equal.

         Proportion Statements

                2:4 = 1:2
• Remember: cross products of equal fractions
            are equal




              4=4
• Each of the four numbers in a proportion is
  called an ELEMENT or a TERM.

• A letter usually represents the missing term.
• Step 1: Write a statement with two equal
  cross products.
• Step 2: Divide both sides of the statement by
  the number in front of the missing term.

                        =
• Solve for c in
• Step 1: Write a
  statement with two
  equal cross products.
• Step 2: Divide both
  sides of the statement
  by the number in front
  of the missing term.
• Solve for y in the proportion
   5:y=2:8
• Step 1: Write a
  statement with two
  equal cross products.
• Step 2: Divide both
  sides of the statement
  by the number in front
  of the missing term.
If 12 yards of
lumber cost
                           •
$40, how much do
30 yards of
lumber cost?
Step 1: Set up two
ratios of yards to cost.

Step 2: Find both
cross products.

Step 3: Divide both
sides of the
proportion.
Carlos got 2 problems         •
wrong for every 5 problems
right on a test. How many
problems did Carlos get
wrong if there were 35
problems on the test?

 • Step 1: Set up two
   ratios of wrong to total

 • Step 2: Find both cross
   products.

 • Step 3: Divide both
   sides of the proportion.
The ratio of the number of
 men to the number of
                              •
 women working in the
 county hospital is 2:3. If
 480 women work in the
 hospital, how many men
 work there?


• Step 1: Set up two
  ratios of ________to
  ________.

• Step 2: Find both cross
  products.

• Step 3: Divide both
  sides of the proportion.
Manny Drove 110 miles in
2 hours. Which                •
expression shows the
distance he can travel in 5
hours if he drives at the
same speed?


• Step 1: Set up two
  ratios of ________to
  ________.

• Step 2: Find both
  cross products.

• Step 3: Divide both
  sides of the
  proportion.

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8:00 GED Math Week 2 Monday

  • 1. 1. Discuss Fractions “Quiz” with your table • 2. Intro to Ratio and Proportion • 3. Setting Up Ratios • 4. Proportion • 5. Proportion Word Problems
  • 2. A ratio is a comparison of numbers by division.  A ratio can be written with the word to, with a colon (:), or as a fraction.  Should always be reduced (simplifying)
  • 3. 3 to 2 3:2
  • 4. The numbers in a ratio MUST be written in the order the problem asks for.  Always reduce a ratio to lowest terms.  When a ratio is an improper fraction, DO NOT change it to a mixed number.
  • 5. 1. Read the problem carefully.  2. Pay attention to the order the question wants you to write the ratio.  3. Set up the ratio appropriately.  4. REDUCE!!!!!
  • 6. Evelyn earns $2400 a month. She pays $600 a month in rent. What is the ratio of her income to her rent. Make a ratio with her income first (in the numerator) and her rent second. income 2400 24 4 For every $4 she makes, rent 600 6 1 She spends $1 on rent
  • 7. In a factory, there are 150 men and 100 women working. To compare these facts, write a ratio of men to women working in the factory. men 150 15 3 men women 100 10 2 women
  • 8.  1. 24:30 = 200:125 = 28 = 21
  • 9.  2. 3.4 = 1.7 4 to 1000 = $560 to $320
  • 10.  3.Alvaro makes $600 a week and saves $60 a week. What is the ratio of the amount he makes to the amount he saves?
  • 11.  4. For Alvaro, in problem 3, what is the ratio of the amount he saves to the amount he makes?
  • 12. 5. There are 24 students in Sam’s English class. Four of the students speak Armenian as a first language. What is the ratio of Armenian speakers to the total number of students in the class?
  • 13. 6. Anna drove 110 miles on 22 gallons of gas. What is the ratio of the distance she drove to the number of gallons of gas she used?
  • 14. When you are not given both numbers you need, you may have to determine one of the numbers.
  • 15. On a test with 20 problems, Maceo got 2 problems wrong. What was the ratio of the number of problems he got right to the total number of problems? Step 1: Find the number of problems he got right. 20-2= 18problems right. Step 2: Make a ratio of right 18 9 the number of problems total 20 10 he got right to the total number of problems. Reduce.
  • 16. 1. A GED class of 20 students has 12 women.  A.) What is the ratio of the number of women to the total number of students?  B.) What is the ratio of the number of men to the total number of students?  C.) What is the ratio of the number of men to the number of women?  D.) What is the ratio of the number of women to the number of men?
  • 17.  2. At Baxter Electronics there are 105 union workers and 45 nonunion workers.  A.) What is the ratio of the number of union workers to the total number of workers?  B.) What is the ratio of the number of nonunion workers to the total number of workers?  C.) What is the ratio of the number union workers to the number of nonunion workers?  D.) What is the ratio to the number of workers to the number of union workers?
  • 18. From a total yearly budget of $18,000,000, the city of McHenry spends $3,000,000 on education. What is the ratio of the amount spent on education to the amount not spent on education?
  • 19. 4. A math test of 50 questions included 15 fraction problems and 5 decimal problems. What is the ratio of the total number of fraction and decimal problems to the number of questions on the test?
  • 20. 5. There are 1213 registered voters in Paul’s village. During the last election 887 people actually voted. Which of the following is approximately the ratio of the number of people who voted to the total number of registered voters?
  • 21. • A statement that says two ratios (or two fractions) are equal. Proportion Statements 2:4 = 1:2
  • 22. • Remember: cross products of equal fractions are equal 4=4
  • 23. • Each of the four numbers in a proportion is called an ELEMENT or a TERM. • A letter usually represents the missing term.
  • 24. • Step 1: Write a statement with two equal cross products. • Step 2: Divide both sides of the statement by the number in front of the missing term. =
  • 25. • Solve for c in • Step 1: Write a statement with two equal cross products. • Step 2: Divide both sides of the statement by the number in front of the missing term.
  • 26. • Solve for y in the proportion 5:y=2:8 • Step 1: Write a statement with two equal cross products. • Step 2: Divide both sides of the statement by the number in front of the missing term.
  • 27. If 12 yards of lumber cost • $40, how much do 30 yards of lumber cost? Step 1: Set up two ratios of yards to cost. Step 2: Find both cross products. Step 3: Divide both sides of the proportion.
  • 28. Carlos got 2 problems • wrong for every 5 problems right on a test. How many problems did Carlos get wrong if there were 35 problems on the test? • Step 1: Set up two ratios of wrong to total • Step 2: Find both cross products. • Step 3: Divide both sides of the proportion.
  • 29. The ratio of the number of men to the number of • women working in the county hospital is 2:3. If 480 women work in the hospital, how many men work there? • Step 1: Set up two ratios of ________to ________. • Step 2: Find both cross products. • Step 3: Divide both sides of the proportion.
  • 30. Manny Drove 110 miles in 2 hours. Which • expression shows the distance he can travel in 5 hours if he drives at the same speed? • Step 1: Set up two ratios of ________to ________. • Step 2: Find both cross products. • Step 3: Divide both sides of the proportion.