find the zeros of the quadratic polynomial
and verify the relationship between the zeros of the coefficients
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P (x) = 3x2 - 2 = 9x2 - 2.
P (x) = 0
( 3x - √2 ) ( 3x + √2 ) = 0
x = √ 2 / 3 ""&"" - √2 / 3
Let 1 be α and 1 be β
Verification :-
α + β = - b / a = 0
α + β = √ 2 / 3 + ( - √2 / 3 ) = 0
αβ = c / a = - 2 / 9
αβ = √ 2 / 3 x - √ 2 / 9
L.H.S = R.H.S
Hence Proved.
P (x) = 0
( 3x - √2 ) ( 3x + √2 ) = 0
x = √ 2 / 3 ""&"" - √2 / 3
Let 1 be α and 1 be β
Verification :-
α + β = - b / a = 0
α + β = √ 2 / 3 + ( - √2 / 3 ) = 0
αβ = c / a = - 2 / 9
αβ = √ 2 / 3 x - √ 2 / 9
L.H.S = R.H.S
Hence Proved.
Answered by
1
3x^2-2
√-4×3×-2÷6
√24/6
2√6/6
2/√6
√-4×3×-2÷6
√24/6
2√6/6
2/√6
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