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Question (11)
QN0018970
Find the remainder when 5529 is divided by 11.
  • (A) 5
  • (B) 6
  • (C) 7
  • (D) 8

Correct Answer: C
Explanation:

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Question (12)
QN0018971
Which of the following numbers is divisible by 11?
  • (A) 857076
  • (B) 5529
  • (C) 481
  • (D) 158

Correct Answer: A
Explanation:

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Question (13)
QN0018972
In the divisibility rule for 11, the signs placed before digits are:
  • (A) All positive
  • (B) All negative
  • (C) Alternating + and –
  • (D) Random

Correct Answer: C
Explanation:

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Question (14)
QN0018973
Evaluate the alternating sum for 328105.
  • (A) –2
  • (B) –3
  • (C) –4
  • (D) –5

Correct Answer: B
Explanation:

–3 + 2 – 8 + 1 – 0 + 5 = –3.

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Question (15)
QN0018974
If the alternating sum of digits of a number is 22, then the number is:
  • (A) Not divisible by 11
  • (B) Divisible by 11
  • (C) Divisible by 22 only
  • (D) Odd

Correct Answer: B
Explanation:

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Question (16)
QN0018975
Which of the following is divisible by both 2 and 3?
  • (A) 225
  • (B) 38
  • (C) 186
  • (D) 61

Correct Answer: C
Explanation:

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Question (17)
QN0018976
A number divisible by both 2 and 3 is always divisible by:
  • (A) 5
  • (B) 6
  • (C) 8
  • (D) 9

Correct Answer: B
Explanation:

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Question (18)
QN0018977
Which number is divisible by 6?
  • (A) 64
  • (B) 225
  • (C) 186
  • (D) 91

Correct Answer: C
Explanation:

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Question (19)
QN0018978
To test divisibility by 24, it is sufficient to check divisibility by:
  • (A) 4 and 6
  • (B) 2 and 12
  • (C) 3 and 8
  • (D) 6 and 8

Correct Answer: C
Explanation:

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Question (20)
QN0018979
Why does checking divisibility by 4 and 6 fail for 24?
  • (A) 4 and 6 are primes
  • (B) Their product is 20
  • (C) A number may be divisible by both yet not by 24
  • (D) 24 is odd

Correct Answer: C
Explanation:

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