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Re: If cube X has an edge of length e and cube Y has an edge of length e + [#permalink]
Aera of cube x = 6 e²

Aera of cube Y = 6 (e+1)² = 6e²+12e +6

Difference of two aera = 6+12e

Answer A
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Re: If cube X has an edge of length e and cube Y has an edge of length e + [#permalink]
Option A.
TSA Cube X = 6 e^2
TSA Cube Y = 6 ( e + 1 )^2 = 6e^2 + 12e + 6.
Difference = 6e^2 + 12e + 6 - 6e^2
12e + 6
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If cube X has an edge of length e and cube Y has an edge of length e + [#permalink]
SA for cube = 6 * (side)^2
SA for X = 6e^2
SQ for Y = 6(e+1)^2

SA for Y - SA for X = 6(e+1)^2 - 6e^2 = 6(e^2 + 2e + 1) -6e^2 = 12e + 6

Hence A
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Re: If cube X has an edge of length e and cube Y has an edge of length e + [#permalink]
Expert Reply
Bunuel wrote:
If cube X has an edge of length e and cube Y has an edge of length e + 1, how much greater is the total surface area of cube Y than that of cube X ?

A. 12e + 6
B. 6(e + 1)2
C. e + 1
D. e
E. 1


PS21177


Solution:

The total surface area of cube Y is 6(e + 1)^2 = 6(e^2 + 2e + 1) = 6e^2 + 12e + 6.

The total surface area of cube X is 6e^2.

Therefore, the total surface area of cube Y exceeds that of cube X by 12e + 6.

Answer: A
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If cube X has an edge of length e and cube Y has an edge of length e + [#permalink]
ScottTargetTestPrep wrote:
Bunuel wrote:
If cube X has an edge of length e and cube Y has an edge of length e + 1, how much greater is the total surface area of cube Y than that of cube X ?

A. 12e + 6
B. 6(e + 1)2
C. e + 1
D. e
E. 1


PS21177


Solution:

The total surface area of cube Y is 6(e + 1)^2 = 6(e^2 + 2e + 1) = 6e^2 + 12e + 6.

The total surface area of cube X is 6e^2.

Therefore, the total surface area of cube Y exceeds that of cube X by 12e + 6.

Answer: A


could you please explain the difference between "how much greater" and "how many greater"?
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If cube X has an edge of length e and cube Y has an edge of length e + [#permalink]
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