Question

The function s(V) = \[\sqrt[3]{x}\] describes the side length, in units, of a cube with a volume of V cubic units. Jason wants to build a cube with a minimum of 64 cubic centimeters.

What is a reasonable range for s, the side length, in centimeters, of Jason’s cube?

Answer 1

\[s \ge 0\]\[s \ge 4\]\[s \ge 8\]\[s \ge 16\]

Answer 2

\[\sqrt[3]{x}=64\]
since volume of square equal to 64

Answer 3

can u find x value

Answer 4

I will try

Answer 5

no, I don't think I ever learned how to do that

Answer 6

\[\sqrt[3]{x }=x ^{\frac{ 1 }{ 3 }}\]
x^1/3 = 4^3 { 64 = 4*4*4 = 4^3]

Answer 7

i will explain it again
\[s(v) =\sqrt[3]{x}\]

\[s(64) = \sqrt[3]{64}\]

Answer 8

so B, \[s \ge 4\]

Answer 9

exactly