If (x−2).P(x)=3x3+ax−10 , what is P(−1) ? Precalculus Polynomial Functions of Higher Degree Polynomial Functions of Higher Degree on a Graphing Calculator 1 Answer Konstantinos Michailidis Jun 5, 2016 From (x−2)P(x)=3x3+ax−10 for x=2 we get (2−2)P(2)=3⋅23+2a−10⇒0=14+2a⇒a=−7 Hence the relation becomes (x−2)P(x)=3x3−7x+10 For x=−1 then (−1−2)P(−1)=−3+7+10⇒P(−1)=−143 Answer link Related questions What is a higher degree polynomial function? How do I graph f(x)=x5−3x4+11x−9 on a TI-84? How do I graph f(x)=x5−3x4+11x−9 on an Nspire? How do I find real zeros of f(x)=x5−3x4+11x−9 on a TI-84? How do I find extrema of f(x)=x7−14x5−4x3−x2+3 on a graphing calculator? How do you find the degree of the polynomial function f(x)=−2x+7x2? How do you find the inverse function f(x)=−3x7−2? Is f(x)=5x4−π(x)3+(12) a polynomial function and if so what is the degree? Is h(x)=√x×(√x−1) a polynomial function and if so what is the degree? Is g(x)=x2−5x3 a polynomial function and if so what is the degree? See all questions in Polynomial Functions of Higher Degree on a Graphing Calculator Impact of this question 2317 views around the world You can reuse this answer Creative Commons License