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THERE YOU GO BUDDY
(a) Let p(x) = x^3 + ax^2 + bx + c
Let a, p and y be the zeroes of the given cubic polynomial p(x).
∴ α = -1 [given]
and p(−1) = 0
⇒ (-1)^3 + a(-1)^2 + b(-1) + c = 0
⇒ -1 + a- b + c = 0
⇒ c = 1 -a + b …(i)
We know that,
Product of all zeroes = (-1)^3.Constant term/Coefficient of x^3 = -c/1
αβγ = -c
⇒ (-1)βγ = −c [∴α = -1]
⇒ βγ = c
⇒ βγ = 1 -a + b [from Eq. (i)]
Hence, product of the other two roots is 1 -a + b.
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rockbottom619rip:
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