Question

Given the polynomial function P(x)=2ˣ⁴=5ˣ⁴-ˣ⁷+x−17, what is the maximum and minimum values for P(b)=0 ?

Max =7, minimum =1
Max=4, minimum 0
Max=4, minimum =1
Max=7, minimum =0
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Answer 1

The question asks for the maximum and minimum values of P(x) for which P(x)=0, but the polynomial function provided seems incorrect. We require the correct polynomial expression to accurately determine these values.

Step-by-step explanation:

The question is asking to identify the maximum and minimum values for which the polynomial function P(x)=0. However, there appears to be an issue in the function provided as it contains an equation rather than a standard polynomial expression. Assuming the polynomial is not correctly written, we need to provide a generic understanding that the maximum and minimum values of a polynomial are determined by finding its roots and analyzing its end behavior and turning points. This involves finding values of x that satisfy the equation P(x) = 0, which are the x-intercepts or the roots of the polynomial.

However, the provided details do not correspond to a standard task of solving a polynomial equation, and therefore we cannot accurately determine the maximum and minimum values for P(x) = 0 without the correct polynomial function.