by: roushanpandey65
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Difficulty:
45%
(medium)
Question Stats:
65% (01:49) correct
35%
(01:37)
wrong
based on 542
sessions
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Which of the following cannot yield an odd integer when divided by 5?
A. an odd integer squared
B. an integer less than 5
C. the product of an odd integer and an even integer
D. the sum of three consecutive integers
E. an even integer minus an odd integer
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A. an odd integer squared
B. an integer less than 5
C. the product of an odd integer and an even integer
D. the sum of three consecutive integers
E. an even integer minus an odd integer
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For integer, we have:
even/5 = even
odd/5 = odd
even*odd = even
=> C
even/5 = even
odd/5 = odd
even*odd = even
=> C
mbaaccount1234
Joined: 11 Jan 2024
Last visit: 29 Oct 2025
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Location: Brazil
Schools: Booth '26 CBS '26 HBS '28 Sloan '26 Wharton '26 Kellogg '26
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Schools: Booth '26 CBS '26 HBS '28 Sloan '26 Wharton '26 Kellogg '26
GMAT Focus 1: 655 Q86 V83 DI78
Posts: 68
How is B not true? How can an integer less than 5 divided by 5 result in an integer?
mbaaccount1234
For example, -5 divided by 5 gives -1, which is odd.
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Bunuel
A. 5*5 = 25/5 = 5 => odd integer
B. -5 = -5/5 = -1 => odd integer
C. 2*x/5 => even integer
D. 4 + 5 + 6 = 15/5 = 3 => odd integer
E. 10 - 5 = 5/5 = 1 => odd integer
IMO: C
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Posts: 14
FOR OPTION C, IF Even no is 10 and odd number is 3
their product is 30
divisible by 5 and yields 6 as answer
their product is 30
divisible by 5 and yields 6 as answer
it's not odd though
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