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What polynomial has roots of –6, 1, and 4
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if the roots are -6, 1 and 4, that means the monomials obtained after factoring were: \[(x+6)(x-1)(x-4)\] So one way to figure out the original polynomial would be to multiply that out. That isnt the only way to do this problem though.
Also by multiplying by any constant you get a good result
Another way would be to take the sum of the roots, the sum of the root products taken two at a time, and the product of the roots. Sum of roots is: -6 + 1 + 4 = -1 Sum of root products two at a time is : (-6)(1)+(-6)(4)+(1)(4)=-6-24+6=-24 Product of roots is: =(-6)(4)(1)=-24 So the polynomial is x^3+x^2-24x+24
hi joe:D welcome back x)
Hey Lana :) thanks!
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