CBSE - NCERT 8 - Squares and Square roots

CBSE - NCERT 8 - Squares and Square roots

8 Questions Published

Questions

Question 1 Multiple Choice (Single Answer)

Find the perfect squares between 10 and 20.

  1. 15, 16
  2. 14, 16
  3. 16, 18
  4. Only 16
  5. 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)?

  1. 541
  2. 7777
  3. 59
  4. 9753
  5. 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.

  1. 1683
  2. 1087
  3. 7862
  4. 2025
  5. 4298
Question 4 Multiple Choice (Single Answer)

Express 172 as a sum of two consecutive integers.

  1. Sum of 8 and 9
  2. Sum of 144 and 145
  3. Sum of 200 and 89
  4. Sum of 100 and 189
  5. 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).

  1. 4 perfect squares (64, 75, 81, 100)
  2. 3 perfect squares (64, 81, 100)
  3. 1 perfect square (100)
  4. 2 perfect squares (64, 100)
  5. 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?

  1. 2n digits
  2. 2n - 1 digits
  3. n/2 digits
  4. (n + 1)/2 digits
  5. 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?

  1. Only 61
  2. 61 and 209
  3. 57 and 61
  4. Only 209
  5. 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.

  1. n-1, n, n+1
  2. 2n-1, n, 2n+1
  3. n, n2-1, n2+1
  4. n2-1, 2n, n2+1
  5. There are no such type of numbers.