Find the zeros of root 3X square +10 X +7 root three
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Answer:
P(x) = √3x2+10x+7√3
= √3x+3x+7x+7√3
= (√3x+7)(x+√3)
= √3x+7 = 0 and x+√3 = 0
= x = -7/√3 and x = -√3
verification by α and β,
let α = -7/√3 and β = -√3
sum of zeros = α+β = -7/√3+(-√3)
= -7/√3-√3
= -7-3/√3
= -10/√3
product of zeroes = αβ
= -7/√3 . -√3
= 7.
verification by coefficients,
sum of zeros = -b/a
= -10/√3.
product of zeros ,
= c/a
= 7√3/√3
= 7.
hence relationship is verified.
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