[Step-by-Step] The polynomial r(t)=t^3+k t^2+m t+p - has an inflection point of (3,-24) and - a local extremum (either a maximum or a minimum) at t=8. Showing

Question: The polynomial $r(t)=t^{3}+k t^{2}+m t+p$

- has an inflection point of $(3,-24)$ and

- a local extremum (either a maximum or a minimum) at $t=8$.

Showing all steps, analytically determine the exact values of the unknown coefficients $k, m$ and $p$
Enter the sum of these values below

\[k+m+p=\]

Price: $2.99

Solution: The downloadable solution consists of 2 pages
Deliverable: Word Document

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[Step-by-Step] The polynomial r(t)=t^3+k t^2+m t+p - has an inflection point of (3,-24) and - a local extremum (either a maximum or a minimum) at t=8. Showing

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