CBSE - NCERT 8 - Squares and Square roots
CBSE - NCERT 8 - Squares and Square roots
Questions
Question 1 Multiple Choice (Single Answer)
Find the perfect squares between 10 and 20.
- 15, 16
- 14, 16
- 16, 18
- Only 16
- There are no perfect squares between 10 and 20.
Question 2 Multiple Choice (Single Answer)
On squaring, which of the following numbers would yield odd number(s)?
- 541
- 7777
- 59
- 9753
- All of the above
Question 3 Multiple Choice (Single Answer)
Which of the following is a perfect square?
Hint: You can identify the perfect square using the ones' digit of the given number.
- 1683
- 1087
- 7862
- 2025
- 4298
Question 4 Multiple Choice (Single Answer)
Express 172 as a sum of two consecutive integers.
- Sum of 8 and 9
- Sum of 144 and 145
- Sum of 200 and 89
- Sum of 100 and 189
- It is not possible to write 172 as a sum of 2 consecutive integers.
Question 5 Multiple Choice (Single Answer)
Find the number of perfect squares between 50 and 100 (including both).
- 4 perfect squares (64, 75, 81, 100)
- 3 perfect squares (64, 81, 100)
- 1 perfect square (100)
- 2 perfect squares (64, 100)
- There are no perfect squares between 50 and 100.
Question 6 Multiple Choice (Single Answer)
If a perfect square has 'n' digits in it, then the square root of that number will have how many digits in it?
- 2n digits
- 2n - 1 digits
- n/2 digits
- (n + 1)/2 digits
- n/2 digits if 'n' is even or (n + 1)/2 digits if 'n' is odd
Question 7 Multiple Choice (Single Answer)
Which of the squares (1232, 572, 922, 612, 2092) will end with the digit 1?
- Only 61
- 61 and 209
- 57 and 61
- Only 209
- None of these
Question 8 Multiple Choice (Single Answer)
How do you represent the pythagorean triplets?
Hint: If n1, n2 and n3 are pythagorean triplets, then n12 + n22 = n32.
- n-1, n, n+1
- 2n-1, n, 2n+1
- n, n2-1, n2+1
- n2-1, 2n, n2+1
- There are no such type of numbers.