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Table of Contents:
Number at a glance.
Types of Numbers.
Even and Odd Numbers
Prime Numbers and Co-Prime Numbers
Prime Number detection method.
3
We use numbers in our daily life as they help us
To count concrete objects.
To compare which collection of objects is bigger.
To arrange them in order e.g., first, second, etc.
Numbers at a glance
In Hindu-Arabic System
0, 1, 2, 3, 4, 5, 6, 7, 8, 9 are ten digits and the group of
these ten digits is called Numeral.
4
The greatest number has the most thousands and the smallest
is only in hundreds or in tens.
Lets Compare Numbers
Greater Number
54678
i. 5342
ii. 43112
iii. 6487656
iv. 467906979
Numerals in words:
i. Five thousand three hundred and forty two only.
ii. Forty three thousand one hundred and twelve only.
iii. Sixty four lac eighty seven thousand six hundred and
fifty six only.
iv. Forty six crore seventy nine lac six thousand nine
hundred and seventy nine only.
Solution:
6
Tens -
Crores
Crores Tens-
Lacs
Lacs Tens-
Thousands
Thousands Hundreds Tens Units
5 3 4 2
4 3 1 1 2
6 4 8 7 6 5 6
4 6 7 9 0 6 9 7 9
Place Value Chart
In Numerals, lets locate the face and place value:
Face Value of a digit:
This is the own value of
the digit in a numeral, at
whatever place it may be.
E.g. in the numeral 5467,
the face value of 7 is 7,the
face value of 6 is 6, the
face value of 4 is 4 and
the face value of 5 is 5.
Place Value (or Local Value) of a digit:
In a given numeral:
Place value of unit digit = (unit digit) x 1,
similarly place value of tens digit will be
equal to (tens digit) x 10 and place value of
hundred’s digit will be equal to (hundred’s
digit) x 100 and so on.
e.g. 45278 = 4 × 10000 + 5 × 1000 + 2 ×
100 + 7 × 10 + 8
Here 8 is at ones place, 7 at tens place, 2 at
hundreds place, 5 at thousands place and
4 at ten thousands place.
The number is read as forty five thousand,
two hundred seventy eight.
Integers
1, 2, 3, 4, 5, 6, 7, 8, 9...
All counting numbers are Natural
Numbers
0, 1, 2, 3, 4, 5, 6, 7, 8, ...
0 + Natural Numbers are Whole
Numbers
-3, -2, -1, 0, 1, 2, 3, ...
All counting numbers + 0 + negatives
of counting numbers are Integers
Positive Integers
Negative Integers
Non-Negative Integers
Types of Numbers:
0, 2, 4, 6, 8,...
A counting number divisible by 2 is
Even Number.
1, 3, 5, 7,...
A counting number not divisible by 2
is Odd Number.
Even and Odd Numbers:
Example: 7 has only two factors i.e. 7 & 1
so, it is a prime number where as 4 has
more than two factors so it is a
composite number.
A counting number having exactly
two factors namely itself and 1 is
Prime Number.
A counting number which is not a
prime number is Composite Number.
Prime and Composite Numbers:
Co-Prime Numbers are those two natural numbers having HCF
equal to 1.
Prime Number Detection Method
Step 1: Let p be the given number.
Step 2: Now test the formula n2 ≥ p, where n is the smallest
counting number.
Step 3: Find all the prime numbers less than or equal to n.
Step 4: Take divisibility test of p with any of these prime
numbers.
Step 5: If p is divisible then p is not a prime number
otherwise it is.
Example: Check 437 is a prime number or not?
We know that (21)2 > 437.
Prime numbers less than 21 are 2, 3, 5, 7, 11, 13, 17, 19.
Only 19 divides 437 which denotes that 437 is not a prime
number.
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Numbers

  • 2. 2 Table of Contents: Number at a glance. Types of Numbers. Even and Odd Numbers Prime Numbers and Co-Prime Numbers Prime Number detection method.
  • 3. 3 We use numbers in our daily life as they help us To count concrete objects. To compare which collection of objects is bigger. To arrange them in order e.g., first, second, etc. Numbers at a glance In Hindu-Arabic System 0, 1, 2, 3, 4, 5, 6, 7, 8, 9 are ten digits and the group of these ten digits is called Numeral.
  • 4. 4 The greatest number has the most thousands and the smallest is only in hundreds or in tens. Lets Compare Numbers Greater Number 54678
  • 5. i. 5342 ii. 43112 iii. 6487656 iv. 467906979 Numerals in words: i. Five thousand three hundred and forty two only. ii. Forty three thousand one hundred and twelve only. iii. Sixty four lac eighty seven thousand six hundred and fifty six only. iv. Forty six crore seventy nine lac six thousand nine hundred and seventy nine only. Solution:
  • 6. 6 Tens - Crores Crores Tens- Lacs Lacs Tens- Thousands Thousands Hundreds Tens Units 5 3 4 2 4 3 1 1 2 6 4 8 7 6 5 6 4 6 7 9 0 6 9 7 9 Place Value Chart
  • 7. In Numerals, lets locate the face and place value: Face Value of a digit: This is the own value of the digit in a numeral, at whatever place it may be. E.g. in the numeral 5467, the face value of 7 is 7,the face value of 6 is 6, the face value of 4 is 4 and the face value of 5 is 5. Place Value (or Local Value) of a digit: In a given numeral: Place value of unit digit = (unit digit) x 1, similarly place value of tens digit will be equal to (tens digit) x 10 and place value of hundred’s digit will be equal to (hundred’s digit) x 100 and so on. e.g. 45278 = 4 × 10000 + 5 × 1000 + 2 × 100 + 7 × 10 + 8 Here 8 is at ones place, 7 at tens place, 2 at hundreds place, 5 at thousands place and 4 at ten thousands place. The number is read as forty five thousand, two hundred seventy eight.
  • 8. Integers 1, 2, 3, 4, 5, 6, 7, 8, 9... All counting numbers are Natural Numbers 0, 1, 2, 3, 4, 5, 6, 7, 8, ... 0 + Natural Numbers are Whole Numbers -3, -2, -1, 0, 1, 2, 3, ... All counting numbers + 0 + negatives of counting numbers are Integers Positive Integers Negative Integers Non-Negative Integers Types of Numbers:
  • 9. 0, 2, 4, 6, 8,... A counting number divisible by 2 is Even Number. 1, 3, 5, 7,... A counting number not divisible by 2 is Odd Number. Even and Odd Numbers:
  • 10. Example: 7 has only two factors i.e. 7 & 1 so, it is a prime number where as 4 has more than two factors so it is a composite number. A counting number having exactly two factors namely itself and 1 is Prime Number. A counting number which is not a prime number is Composite Number. Prime and Composite Numbers: Co-Prime Numbers are those two natural numbers having HCF equal to 1.
  • 11. Prime Number Detection Method Step 1: Let p be the given number. Step 2: Now test the formula n2 ≥ p, where n is the smallest counting number. Step 3: Find all the prime numbers less than or equal to n. Step 4: Take divisibility test of p with any of these prime numbers. Step 5: If p is divisible then p is not a prime number otherwise it is. Example: Check 437 is a prime number or not? We know that (21)2 > 437. Prime numbers less than 21 are 2, 3, 5, 7, 11, 13, 17, 19. Only 19 divides 437 which denotes that 437 is not a prime number.
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