A real no.k is a zero of the polynomial f(x) if
(a) f(K) >o
(b) f(k) = 0
(c) f(k)<0
(d) none
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Answer:
let one zero be α then the other will be 1/α
clearly from the above step we can see that the product of the roots is 1 so c/a=1
4k/k²+4=1
4k=k²+4
k²-4k+4=0
(k-2)(k-2)
hence k=2
Step-by-step explanation:
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