How do you find a polynomial function that has zeros -4, 5?
1 Answer
Dec 8, 2017
Explanation:
"given the zeros of a polynomial "x=a" and "x=b
"then the factors of the polynomial are "
(x-a)" and "(x-b)
"and the polynomial is the product of the factors"
rArrp(x)=k(x-a)(x-b)larrcolor(blue)"k is a multiplier"
"here "a=-4" and "b=5
rArr(x+4)" and "(x-5)" are the factors"
rArrp(x)=k(x+4)(x-5)
"let "k=1
rArrp(x)=x^2-x-20" is a possible polynomial"