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1.Knowing our numbers helps us in
counting objects in large numbers &
representing them through numerals.
2.Numbers helps in communicating
through suitable number names & to
count concrete objects.
3.They help us to say which collection of
bigger & arrange them in order.
PERIODS LAKHS THOUSAND ONES
PLACE TEN
LAKHS
LAKHS TEN
THOUSA
ND
THOUSA
ND
HUN
DRE
DS
TENS ONES
TL L TTh Th H T O
TL L T Th Th H T O
9 9 5 1 0 2
For e.g. 9951024 can be placed in the place value chart as
PERIO
D
MILLION THOUSAND ONES
PLACE TEN
MILLI
ON
TM
MILLION
M
HUN
DRE
D
THO
USA
ND
L
TEN
THO
USA
ND
TTh
THO
USA
ND
Th
HUN
DRE
D
H
TENS
T
ONES
O
In order to compare two numbers, we adopt the
following rules :
RULE 1:- The number with less digits is less than the
number with more digits.
RULE 2:- Suppose we have to compare two numbers
having the same numbers of digits
Step 1- First compare the digits at the leftmost place in
both the numbers.
Step 2- If they are equal in value then compare the
second digits from the left.
Step 3- if the second digits from the left are equal then
compare the third digits from the left.
Step 4- continue until you come across unequal digits at
the corresponding places. Clearly, the number with
greater such digit is the greater of the two.
ROUNDING A NUMBER TO NEAREST TEN
Step 1- See the ones digit of the given number.
Step 2- If ones digit is less than 5, replace ones
digit by 0, & keep the other digits as they
are.
Step 3- If ones digit is 5, increase tens digit by
1, & replace ones digit by 0.
EXAMPLE:- In 53, the ones digit is 3<5 so, the
required rounded number is 50
Step 1- See the tens digit of the given number.
Step 2- If tens digit is less than 5, replace each
one of tens & ones digits by 0, & keep the
other digits as they are.
Step 3- If this digit is 5 or more, increase
hundreds digit by 1 & replace each digit on
its right by 0.
EXAMPLES:- In 648, the tens digit is 4<5So,
the required rounded number is 600
Step 1- See the hundreds digit of the given
number.
Step 2- If hundreds digit is less than 5, replace
each one of hundreds, tens & ones digits by 0,
& keep the other digits as they are.
Step 3- If hundreds digit is 5 or more, increase
thousands digit by 1 & replace each digit on
its right by 0.
EXAMPLE:- In 5486 the hundreds digit is 4<5So,
the required rounded number is 5000
One of the early systems of writing numerals is the
system of roman numerals.
There are seven basic symbols to write any numeral.
These symbols are given below:
ROMAN
NUMERALS I V X L C D M
HINDU
ARABIC
NUMERALS
1 5 10 50 100 500 1000
EXAMPLE:- CXIV= 100+ 10+(5-1)=
114 XL= (50-10)= 40
Knowing our number  harsh prajapati

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Knowing our number harsh prajapati

  • 1.
  • 2. 1.Knowing our numbers helps us in counting objects in large numbers & representing them through numerals. 2.Numbers helps in communicating through suitable number names & to count concrete objects. 3.They help us to say which collection of bigger & arrange them in order.
  • 3. PERIODS LAKHS THOUSAND ONES PLACE TEN LAKHS LAKHS TEN THOUSA ND THOUSA ND HUN DRE DS TENS ONES TL L TTh Th H T O TL L T Th Th H T O 9 9 5 1 0 2 For e.g. 9951024 can be placed in the place value chart as
  • 4. PERIO D MILLION THOUSAND ONES PLACE TEN MILLI ON TM MILLION M HUN DRE D THO USA ND L TEN THO USA ND TTh THO USA ND Th HUN DRE D H TENS T ONES O
  • 5. In order to compare two numbers, we adopt the following rules : RULE 1:- The number with less digits is less than the number with more digits. RULE 2:- Suppose we have to compare two numbers having the same numbers of digits Step 1- First compare the digits at the leftmost place in both the numbers. Step 2- If they are equal in value then compare the second digits from the left. Step 3- if the second digits from the left are equal then compare the third digits from the left. Step 4- continue until you come across unequal digits at the corresponding places. Clearly, the number with greater such digit is the greater of the two.
  • 6. ROUNDING A NUMBER TO NEAREST TEN Step 1- See the ones digit of the given number. Step 2- If ones digit is less than 5, replace ones digit by 0, & keep the other digits as they are. Step 3- If ones digit is 5, increase tens digit by 1, & replace ones digit by 0. EXAMPLE:- In 53, the ones digit is 3<5 so, the required rounded number is 50
  • 7. Step 1- See the tens digit of the given number. Step 2- If tens digit is less than 5, replace each one of tens & ones digits by 0, & keep the other digits as they are. Step 3- If this digit is 5 or more, increase hundreds digit by 1 & replace each digit on its right by 0. EXAMPLES:- In 648, the tens digit is 4<5So, the required rounded number is 600
  • 8. Step 1- See the hundreds digit of the given number. Step 2- If hundreds digit is less than 5, replace each one of hundreds, tens & ones digits by 0, & keep the other digits as they are. Step 3- If hundreds digit is 5 or more, increase thousands digit by 1 & replace each digit on its right by 0. EXAMPLE:- In 5486 the hundreds digit is 4<5So, the required rounded number is 5000
  • 9. One of the early systems of writing numerals is the system of roman numerals. There are seven basic symbols to write any numeral. These symbols are given below: ROMAN NUMERALS I V X L C D M HINDU ARABIC NUMERALS 1 5 10 50 100 500 1000 EXAMPLE:- CXIV= 100+ 10+(5-1)= 114 XL= (50-10)= 40