Question

A polynomial function has a root of –6 with multiplicity 3 and a root of 2 with multiplicity 4. If the function has a negative leading coefficient and is of odd degree, which could be the graph of the function?

Answer 1

Answer:

See explanation

Step-by-step explanation:

If a polynomial function has a root of –6 with multiplicity 3, then it has factor $(x+6)^3$

If a polynomial function has a root of 2 with multiplicity 4, then it has factor $(x-2)^4$

If the function has a negative leading coefficient and is of odd degree, then the simpliest function's expression could be

$f(x)=-(x+6)^3(x-2)^4$

The graph of this function is attached.

Answer 2

Answer:

Is the First graph (A) on Edge.

Step-by-step explanation:

Just took the test and got it right

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