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Geometry

This topic has 1 expert reply and 2 member replies
vinay1983 Legendary Member
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Geometry

Post Wed Sep 18, 2013 7:15 am
If the length of an edge of cube X is twice the length of an edge of cube Y, what is the ratio of the volume of cube Y to the volume of cube X?

(A) 1/2
(B) 1/4
(C) 1/6
(D) 1/8
(E) 1/27

How can the length be considered as the volume of the cube?
Volume of a cube is l*w*h!

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You can, for example never foretell what any one man will do, but you can say with precision what an average number will be up to!

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Top Reply
Post Wed Sep 18, 2013 10:51 am
Hi vinay1983,

Brent's approach, TESTing values, is straight-forward and easy to duplicate on Test Day; it's exactly how I would have done it.

Here's the Number Property behind this question.

This question asks us to double each side of a cube (the fact that it's a cube is irrelevant though, the solution would be the same even if it was any type of "box")

Initial Volume = (side)(2nd side)(3rd side)

Since we're doubling each side, we'd have

New Volume = (double)(double)(double)(Initial Volume)

When you "double" and "double again" and "double again", you end up with (2)(2)(2)(what you started with) = 8(what you started with).

This is why the answer is D.

GMAT assassins aren't born, they're made,
Rich

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Contact Rich at Rich.C@empowergmat.com

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theCodeToGMAT Legendary Member
Joined
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Posted:
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Target GMAT Score:
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GMAT Score:
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Top Reply
Post Wed Sep 18, 2013 9:02 am
Volume of Cube is (Side)^3 and not L*B*H.

Let Side of CUBE Y be y
The Side of CUBE X is 2y

Ratio of Volume of Cube y to Cube x = (y)^3/(2y)^3
= 1/8

Answer [D]

vinay1983 wrote:
If the length of an edge of cube X is twice the length of an edge of cube Y, what is the ratio of the volume of cube Y to the volume of cube X?

(A) 1/2
(B) 1/4
(C) 1/6
(D) 1/8
(E) 1/27

How can the length be considered as the volume of the cube?
Volume of a cube is l*w*h!

  • +1 Upvote Post
  • Quote
  • Flag
Post Wed Sep 18, 2013 10:51 am
Hi vinay1983,

Brent's approach, TESTing values, is straight-forward and easy to duplicate on Test Day; it's exactly how I would have done it.

Here's the Number Property behind this question.

This question asks us to double each side of a cube (the fact that it's a cube is irrelevant though, the solution would be the same even if it was any type of "box")

Initial Volume = (side)(2nd side)(3rd side)

Since we're doubling each side, we'd have

New Volume = (double)(double)(double)(Initial Volume)

When you "double" and "double again" and "double again", you end up with (2)(2)(2)(what you started with) = 8(what you started with).

This is why the answer is D.

GMAT assassins aren't born, they're made,
Rich

_________________
Contact Rich at Rich.C@empowergmat.com

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