Ask a New Question

Question

What is the third–degree polynomial function such that f(0) = –18 and whose zeros are 1, 2, and 3
14 years ago

Answers

Marth
The zeroes are 1, 2, and 3, so the factors are (x-1), (x-2), and (x-3). Those are 3 factors for a 3rd degree polynomial, so no other factors are needed.

f(x) = C*(x-1)(x-2)(x-3), where C is any constant.

f(0) = 18 allows you to determine C.
14 years ago

Related Questions

Suppose f(x) is a degree 8 polynomial such that f(2^i)=1/2^i for all integers 0≤i≤8. If f(0)=a/b, wh... how do I find a 4th degree polynomial that has zeros; i,3i with f(-1)=60 I know the conjucants ar... use a 6th degree maclaruin polynomial to approx the value of the integral from 0 to 1 of sin(x^2)dx.... Based on the degree of the polynomial f(x)=(x−1)^3(x+7), what is the greatest number of zeros it cou... Based on the degree of the polynomial f(x)=(x−1)3(x+7) , what is the greatest number of zeros it... Based on the degree of the polynomial f(x)=(x−1)3(x+7) , what is the greatest number of zeros it cou... Based on the degree of the polynomial f(x)=(x-1)^3(x+7), what is the greatest number of zeros it cou... Based on the degree of the polynomial f(x)=(x-1)^3(x+7) what is the greatest number of zeros it coul... Based on the degree of the polynomial f(x)=(x−1)3(x+7) , what is the greatest number of zeros it... We can use the degree of a polynomial to determine the number of turning points it can have. The num...
Ask a New Question
Archives Contact Us Privacy Policy Terms of Use