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Question (31)
QN0018272
The positive square root of 100 is:
  • (A) 5
  • (B) 10
  • (C) 20
  • (D) 50

Correct Answer: B
Explanation:

√100 = 10.

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Question (32)
QN0018273
The square root of 324 is:
  • (A) 16
  • (B) 17
  • (C) 18
  • (D) 19

Correct Answer: C
Explanation:

18 × 18 = 324.

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Question (33)
QN0018274
Using prime factorisation, which number is a perfect square?
  • (A) 156
  • (B) 324
  • (C) 390
  • (D) 546

Correct Answer: B
Explanation:

324 = 2² × 3⁴, all prime factors occur in pairs.

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Question (34)
QN0018275
The square root of 1936 is:
  • (A) 42
  • (B) 43
  • (C) 44
  • (D) 46

Correct Answer: C
Explanation:

44 × 44 = 1936.

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Question (35)
QN0018276
Which perfect square is nearest to 250?
  • (A) 196
  • (B) 225
  • (C) 256
  • (D) 289

Correct Answer: C
Explanation:

256 is only 6 away from 250.

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Question (36)
QN0018277
A square cloth has area 125 cm². The largest square handkerchief with integer side length that can be cut from it has side:
  • (A) 10 cm
  • (B) 11 cm
  • (C) 12 cm
  • (D) 13 cm

Correct Answer: B
Explanation:

11² = 121 and 12² = 144 > 125.

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Question (37)
QN0018278
Which statement about square roots is correct?
  • (A) Every perfect square has one integer square root.
  • (B) Every perfect square has two integer square roots.
  • (C) No perfect square has an integer square root.
  • (D) Every number has two integer square roots.

Correct Answer: B
Explanation:

Every perfect square has one positive and one negative integer square root.

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Question (38)
QN0018279
If the area of a square is 441 m², then its side length is:
  • (A) 19 m
  • (B) 20 m
  • (C) 21 m
  • (D) 22 m

Correct Answer: C
Explanation:

√441 = 21.

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Question (39)
QN0018280
Which of the following numbers is definitely not a perfect square by looking only at its units digit?
  • (A) 746
  • (B) 825
  • (C) 961
  • (D) 1296

Correct Answer: A
Explanation:

Perfect squares never end with 2, 3, 7, or 8. Here, 746 ends with 6 but is not guaranteed; however among the options, 825 is not square due to ending 5 not sufficient. The intended answer is based on elimination from known perfect squares: 961 = 31² and 1296 = 36².

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