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If the surface area of a certain cube is 2400, what is...

Expert replies
by BTGmoderatorLU » Fri Feb 23, 2018 2:38 pm
If the surface area of a certain cube is 2400, what is its volume?

A. 8000(√6)^3
B. 1000(√6)^3
C. 8000
D. 6400
E. 4000

The OA is C.

We know that the surface area of a cube is 6s^2, then
$$6s^2=2400\ \Rightarrow s^2=400\ \Rightarrow s=20$$
Also, we know that the volume of a cube is s^3, then
$$s^3=20^3=8000$$
Experts, any suggestion about this PS question? Thanks in advance.
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Source: — Problem Solving |

by EconomistGMATTutor » Sat Feb 24, 2018 2:22 am
LUANDATO wrote:If the surface area of a certain cube is 2400, what is its volume?

A. 8000(√6)^3
B. 1000(√6)^3
C. 8000
D. 6400
E. 4000

The OA is C.

We know that the surface area of a cube is 6s^2, then
$$6s^2=2400\ \Rightarrow s^2=400\ \Rightarrow s=20$$
Also, we know that the volume of a cube is s^3, then
$$s^3=20^3=8000$$
Experts, any suggestion about this PS question? Thanks in advance.
Hi LUANDATO.

Your answer is good. This is the correct way to solve this PS question.

Since a cube is formed by 6 faces that are squares, then 6L^2=2400 and therefore L=20.

And the volume of a cube is L^3, hence the volume is (20)^3=8000. Therefore, the correct answer is the option C.

I hope this answer also can help you.

Regards.
GMAT Prep From The Economist
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by Scott@TargetTestPrep » Fri Jun 14, 2019 2:45 pm
BTGmoderatorLU wrote:If the surface area of a certain cube is 2400, what is its volume?

A. 8000(√6)^3
B. 1000(√6)^3
C. 8000
D. 6400
E. 4000

Suppose we have a cube such that the length of each edge is x. Since there are 6 faces on the cube, and each face has an area of x^2, then the surface area is the sum of the 6 faces’ areas. Thus, we have:

6x^2 = 2400

x^2 = 400

x = 20

Thus the volume of the cube is 20^3 = 8000.

Answer: C

Scott Woodbury-Stewart
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