If a and ß are the zeroes of the
bollowing Polynomial f(c), such
that a- B = 1, than find the value
of a
f (x)=x²_50+k
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We have,
f(x)=x2−p(x+1)−c=0
f(x)=x2−px−(p+c)=0
Since,
α,β are the zeroes of the above polynomial.
So,
α+β=p
αβ=−(p+c)
Since,
(α+1)(β+1)=0
αβ+α+β+1=0
−p−c+p+1=0
−c+1=0
c=1
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