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Find the polynomial f(x) that has the roots of –3, 5 of multiplicity 2.
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anyone? please
no one?
multiplicity two means that the term for 5 appears twice. Just multiply out (x+3)(x-5)(x-5)
So what would the polynomial f(x) be that has those roots and that multiplicity?
multiply the three I gave you: (x+3)(x-5) becomes x^2-2x-15. Multiply this by (x-5): (x^2-2x-15)(x-5) = x^3-7^2-5x+75. It makes sense that since there are three components, the polynomial is of degree 3.
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So the polynomial that I need is x^3-7^2-5x+75 or x^3-7x^2-5x+75?
Nvm i got it thanks so much!
no problem man.
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