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Graph the cube root function and analyze the minimum and maximum on the given interval.

f(x)=4x√3;[1,8]
A)maximum: 8, minimum: 0
B) maximum: 8, minimum: 4
C) 1/2, minimum: 0
D); 1/2, minimum: 14

1 Answer

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The cube root function begins in Quadrant III and ends in Quadrant I. It passes through the origin, (0,0).

Did you mean 4*∛3? or 4*x*√3? I will assume you meant the former, not the latter.

The graph of 4*∛3 looks the same as that of ∛3 except that the whole graph has been stretched vertically by a factor of 4.

This function has neither maximum nor minimum.

I urge you to go back to the original problem and ensure that you have copied it exactly as it was given.
User Jenn
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