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Find the polynomial f(x) that has the roots of –3, 5 of multiplicity 2.
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\[(x+3)^2(x-5)^2\] Expand if required.
Is that (x+3)^2 times (x-5)^2
yes
It expands to \[x^4-4\cdot x^3-26\cdot x^2+60\cdot x+225\]
you mean like: x^4-4x^3-26x^2+60x+225
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yes
are they both multiplicity of two?
if not then that solution is not correct
Uh the way its phrased it suggests that both are of multiplicity 2.
I took it as only being the 5, bit confusing, I think.
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Fine, if only root 5 is of multiplicity 2 then: \[(x + 3)\cdot(x - 5)^2\] Expand as necessary.
You get: \[x^3-7x^2-5x+75\]
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