Find a cubic polynomial whose zeroes are 3, 4 and -2
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ax3+bx2+cx+d=0
Let α, β and ɣ be the roots of the cubic polynomial.
Given,
(α + β + ɣ) = 3
(αβ+ βɣ + ɣα) = 4
and (αβɣ) = – 2
The cubic polynomial with roots α, β and ɣ is x3 – (α + β + ɣ)x2 + (αβ+ βɣ + ɣα)x – (αβɣ)
= x3 – (3)x2 + (4)x – (– 2)
= x3 – 3x2 + 4x + 2 ,
which is the required cubic polynomial.
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