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Bunuel
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let a = 8
side of cube A = 2
each side is twice the side of A = 4*4*4, vol = 64
That is 8a
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Bunuel
Cube A has a volume of a cubic inches. If each side of Cube B is twice as long as each side of Cube A, then what is the volume of Cube B?

A. 2a
B. 4a
C. 6a
D. 8a
E. 16a


The volume of the cube A is a cubic inches, the side of the cube is \(\sqrt[3]{a}\) inches.
If the side of cube B is twice as long, the side must be 2 \(\sqrt[3]{a}\).

The volume of the cube B must be \((2\sqrt[3]{a})^{3}\) which is 8a(Option D)
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Let side of Cube A = x.
As volume of A = a=> \(x^3 =a\)

Now Cube b side = 2* side of A = 2*x
Volume of b \(= (2x)^3 = 8x^3 = 8a\) .. as\(x^3 =a\)

Answer:D
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Bunuel
Cube A has a volume of a cubic inches. If each side of Cube B is twice as long as each side of Cube A, then what is the volume of Cube B?

A. 2a
B. 4a
C. 6a
D. 8a
E. 16a

Volume of a cube = Side^3

If you double the side, the volume will become 2^3 = 8 times.

Hence volume of cube B is 8a.

Answer (D)
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Correct me if I am wrong. Let the volume of cube B,
A/V = A^3/8A^3
Therefore, V= 8A
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Bunuel
Cube A has a volume of a cubic inches. If each side of Cube B is twice as long as each side of Cube A, then what is the volume of Cube B?

A. 2a
B. 4a
C. 6a
D. 8a
E. 16a

We can let the side of cube A = x and the side of cube B = 2x. Since the volume of cube A is a, we have x^3 = a. Then, the volume of cube B is (2x)^3 = 8x^3. Substituting a for x^3, we obtain 8a for the volume of cube B.

Answer: D
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