Question: 2. 3. 4. 5. Consider the polynomial function P(r)= 9(r6) (r + 7)(r - 2). - The roots of P(x) are and their multipicities are

$Consider the polynomial function [ P(r)=-9(r-6)^{4}(r+7)^{6}(r-2) ] The roots of ( P(x) ) are , and their multipicities a$

Consider the polynomial function P(r)= 9(r6) (r + 7)(r - 2). -

$Determine the vertical asymptotes and holes of the rational function ( f(x)=frac{(x+45)(x+78)}{(x-86)(x+78)(x+29)} ) ( f($

$Let ( f(x)=(x+9)^{2} ) Give the largest domain on which ( f ) is one-to-one and nondecreasing. Give the range of ( f ).$

Write an expression in factored form for the polynomial of least possible degree graphed below.

Consider the polynomial function P(r)= 9(r6) (r + 7)(r - 2). - The roots of P(x) are and their multipicities are List the values separated by commas. For example, "1,2,3,4". The degree of P(x) is

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1 The polynomial Pr is already given in the factored form So the roots will be obtained by equating each factor to zero The roots are r 6 0 implies r 6 r 7 0 implies r 7 r 2 0 implies r 2 The multipli... View full answer

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