question no. 15, solve it will give you 100 points
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For a general Quadratic polynomial say
P(x) = ax² + bx + c
Alfa + Beta = -b/a
And
Alfa × Beta = c/a
Given Quadratic polynomial is
F(x) = x² - p(x + 1) - c
F(x) = x² - px -(p + c)
Alfa + Beat = p And
Alfa × Beta = -(p + c)
To prove (Alfa + 1) (Beta + 1) = 1 - c
L.H.S
(Alfa + 1) (Beta + 1) = z let
z = (Alfa × Beta) + (Alfa + Beta) + 1
z = -(p + c) + p + 1
z = - p - c + p + 1
z = 1 - c
So,
(Alfa + 1) (Beta + 1) = (1 - c)
Hence proved!!)
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