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Sub 505 (Easy)|   Geometry|            
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In order to solve this we need to know the formulae for a cube.
If a is the side of the cube, then the volume is \(a^3\)
Also, the total square area is \(6*a^2\)


From the question stem, we have the volume of a cube to be\(64(4^3)\)

Hence, the surface area of the cube is \(6*a^2\) = \(6*4^2\) = \(6*16\) =96(Option E)
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If a cube has a volume of 64, what is its total surface area??

A) 16

B) 24

C) 48

D) 64

E) 96

\(a^3 = 64\)

So, \(a = 4\)

Total surface area is \(6a^2\) = \(6*4^2\) => \(96\)

Thus, the answer will be (E) 96
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If a cube has a volume of 64, what is its total surface area??

A) 16

B) 24

C) 48

D) 64

E) 96

We can let n = the side of the cube and we have:

n^3 = 64

n = 4

Each face of the cube is 4^2 = 16 square units. Since a cube has 6 faces, the total surface area will thus be 6 x 16 = 96.

Answer: E
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Volume, a*a*a = 64 => a=4
Total Surface Area, Area of one side * Number of sides = a*a*6 = 96.
Option E.
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If a cube has a volume of 64, what is its total surface area?

(A) 16
(B) 24
(C) 48
(D) 64
(E) 96

Formula used: Volume of cube = \(a^3\) | Total surface area of the cube = \(6*a^2\)

Given : a^3 = 64.
Taking cube root on both sides, a = 4

Therefore, the surface area of the cube is \(6*a^2 = 6*16 = 96\)(Option E)
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The volume of a cube is given by the formula V = s^3, where V is the volume and s is the length of an edge.

In this case, we are given that the volume of the cube is 64, so we can set up the following equation:

64 = s^3

To find the length of an edge, we can take the cube root of both sides of the equation:

s = ∛64

Simplifying, we have:

s = 4

Now, to find the total surface area of the cube, we can use the formula:

Surface area = 6s^2 = 6(4^2) = 6(16) = 96

Therefore, the total surface area of the cube is 96 square units, which corresponds to option (E).
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