Question

A polynomial of degree 5,P(x) has leading coefficient 3 , and has roots of multiplicity 3 at x=3, multiplicity 1 at x=8, and multiplicity 1 at x=-7. Find a possible formula for P(x). You can leave your answer in factor form. P(x)= A polynomial of degree 5, P(c) has leading coefficient 3, and has roots of multiplicity 3 at = 3, multiplicity 1 at = 8, and multiplicity 1 at = - 7. Find a possible formula for P(). You can leave your answer in factor form Check Answer

Name: a polynomial of degree 5px has leading coefficient 3 and has roots of multiplicity 3 at x3 multiplicity 1 at x8 and multiplicity 1 at x 7 find a possible formula for px you can leave your an 64817
Uploaded: 2020-07-14T00:12:55-08:00
Duration: 1 min 47 s
Channel: Arulmozhi T
Description: a polynomial of degree 5px has leading coefficient 3 and has roots of multiplicity 3 at x3 multiplicity 1 at x8 and multiplicity 1 at x 7 find a possible formula for px you can leave your an 64817

          A polynomial of degree 5,P(x) has leading coefficient 3 , and has roots of multiplicity 3 at
x=3, multiplicity 1 at x=8, and multiplicity 1 at x=-7.
Find a possible formula for P(x). You can leave your answer in factor form.
P(x)=
A polynomial of degree 5, P(c) has leading coefficient 3, and has roots of multiplicity 3 at  = 3, multiplicity 1 at  = 8, and multiplicity 1 at  = - 7.
Find a possible formula for P(). You can leave your answer in factor form
Check Answer

a polynomial of degree 5px has leading coefficient 3 and has roots of multiplicity 3 at x3 multiplicity 1 at x8 and multiplicity 1 at x 7 find a possible formula for px you can leave your an 64817

Added by Marisa R.

Precalculus with Limits

Ron Larson 2nd Edition

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A polynomial of degree 5,P(x) has leading coefficient 3 , and has roots of multiplicity 3 at x=3, multiplicity 1 at x=8, and multiplicity 1 at x=-7. Find a possible formula for P(x). You can leave your answer in factor form. P(x)= A polynomial of degree 5, P(c) has leading coefficient 3, and has roots of multiplicity 3 at = 3, multiplicity 1 at = 8, and multiplicity 1 at = - 7. Find a possible formula for P(). You can leave your answer in factor form Check Answer