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guerrero25
If x=8y+11 then which of the following cannot be a divisor of x. (y is a whole number)?

(A)3
(B)5
(C)7
(D)12

I think its D.
Since x = 8y+11 and y is a whole number, y must be even since 8y = even
Therefore even + odd = odd
Since x is odd, you cannot have an even divisor of x. 12 is the only even number on the list
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You can find the solution by eliminating the choices.

Multiples of 8: 0,8,16,24,32,40,48,56,64,72,80...
(1) Plug in 2 for y, then 8*2 + 11 = 27 which is divisible by 3 --> out
(2) Plug in 3 for y, then 8*3 + 11 = 35 which is divisible by 5 --> out
(3) Plug in 10 for y, then 8*10 + 11 = 91 which is divisible by 7 --> out

Only answer left is D.
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This question is incomplete. Where is option E?))
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X=8y+11.
X=odd.
Even integers cant divide odd numbers.
Only 12 is odd among the answer choices.
D

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Konstantin1983
This question is incomplete. Where is option E?))

How does that matter if we have the answer in one of the options given? :-D
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abhimahna
Konstantin1983
This question is incomplete. Where is option E?))

How does that matter if we have the answer in one of the options given? :-D
This increases the probability to guess this question correct :-D :-D :-D
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guerrero25
If x=8y+11 then which of the following cannot be a divisor of x. (y is a whole number)?

(A)3
(B)5
(C)7
(D)12

x = 8y+11

Start plugging in values for y at 0,1,2,3,4,5,6,7

x = 11,19,27,35,43,51,59

Except 12 all 3 gets consumed by x

D
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