NO ONE KNOWS THIS ANSWER? how does the graph f(x) =(x-8)^3+4 compare to the paren function g(x)=x^3? Not multiple choice.

Question

asked Mar 24, 2020 90.8k views

1 Answer

Novacara · Answer 1 · 2020-03-30T18:20:11+0000

Answer:

Their intercepts are unique.

Step-by-step explanation:

$\displaystyle x^3 - 24x^2 + 192x - 508 = (x - 8)^3 + 4$

This graph's x-intercept is located at approximately [6,41259894, 0], and the y-intercept located at [0, −508].

$\displaystyle g(x) = x^3$

The parent graph here, has both an x-intercept and y-intercept located at the origin.

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