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a 4th degree polynomial has roots at -2, 1, and a double root at 5. Write a possible equation.
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If a polynomial p of degree n has roots x1,... xp, then \[ p(x) = K(x-x1)^{r1} (x-x2)^{r2} \cdots (x-xp)^{rp} \] Where K is a constant and r1, r2, ... rp are the multiplicity of the corresponding roots.
Can you use the above to solve your problem?
no i don't think so, how do i go from there to an equation?
\[ 17 (x-5)^2 (x-1) (x+2) \\ -35 (x-5)^2 (x-1) (x+2)\\ 1020 (x-5)^2 (x-1) (x+2)\\ (x-5)^2 (x-1) (x+2) \] Any one of the above will do
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