SOLUTION: zeros of -3,1, and 4;f(2)=30
a=-3 b=1 c=4
f(x)=(x+3)(x-1)(x-4)
Algebra.Com
Question 1002917: zeros of -3,1, and 4;f(2)=30
a=-3 b=1 c=4
f(x)=(x+3)(x-1)(x-4)
Answer by ikleyn(52777) (Show Source): You can put this solution on YOUR website!
.
zeros of -3,1, and 4;f(2)=30
a=-3 b=1 c=4
f(x)=(x+3)(x-1)(x-4)
----------------------------------
f(2) = (2+3)*(2-1)*(2-4) = 5*1*(-2) = -10.
So, apply the factor (-3) to f(x):
F(x) = -3*f(x).
RELATED QUESTIONS
f(x)= 2x^2-16x+30
g(x)= x*(x-3)^2*(x+1)^4
Find the zeros of g(x) and f(x).
(answered by Theo)
Find a polynomial of degree 3 with real coefficients and zeros of -3,-1, and 4,... (answered by MathLover1)
Find all zeros of the function and write the polynomial as a product of linear factors.
(answered by lwsshak3)
Find all zeros of the function and write the polynomial as a product of linear factors.
(answered by Edwin McCravy)
Find all zeros of the function and write the polynomial as a product of linear factors.
(answered by ewatrrr)
If -2 and 4 are both zeros of the polynomial f(x), then a factor of f(x) is divisible by
(answered by ikleyn)
If -2 and 4 are both zeros of the polynomial f(x), then a factor of f(x) is divisible by (answered by ikleyn)
Find all zeros of the function and write the polynomial as a product of linear factors.
(answered by ikleyn)
Find all zeros of the function and write the polynomial as a product of linear factors.... (answered by KMST,ikleyn)