If one of the zeros of the quadratic Polynomial(k-1)x*x+ kx+1 is -3, then the Value of k is
(a)−4/3
(b)2/3
(c)4/3
(d)−2/3
Here, x*x means square of x
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- Polynomial - (k-1)x² + kx+ 1
- zero of the polynomial is -3
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- Value of k
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Put x = - 3 in the given polynomial
(k - 1) (-3)² + k (-3) + 1 = 0
9k - 9 - 3k + 1 = 0
6k - 8 = 0
6k = 8
⇒ k =
⇒ k =
Hence, optin (c) is correct.
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