The following question is based on the five three-digit numbers given below.
625 463 875 327 136
If the second and third digits of each of the numbers are added, then which of the following numbers will not have the resultant sum exactly divisible by 3?
- AOption (a)
625
- BOption (b)
463
- COption (c)
875
- DOption (d)
327
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Correct answer
625
Why this answer is correct
Given:
625 463 875 327 136
according to the given conditions,
Add second and third digit of each number.
So,
625 = add 2 and 5 = (2 + 5) = 7 (not divisible by 3)
463 = add 6 and 3 = (6 + 3) = 9 (divisible by 3)
875 = add 7 and 5 = (7 + 5) = 12 (divisible by 3)
327 = add 2 and 7 = (2 + 7) = 9 (divisible by 3)
136 = add 3 and 6 = (3 + 6) = 9 (divisible by 3)
Except "625" all the given number's second and third digit's sum is divisible by 3.
Hence, the correct answer is "625".





















