If one of the zeroes of the quadtatic Polynomial
![{k - 1}x {?}^{2 + kx + 1is - 3} {k - 1}x {?}^{2 + kx + 1is - 3}](https://tex.z-dn.net/?f=%7Bk+-+1%7Dx+%7B%3F%7D%5E%7B2+%2B+kx+%2B+1is+-+3%7D+)
then the value of k is
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Given −3 is the zero of the polynomial (k−1)x 2 +kx+1
So −3 must satisfy the equation(k−1)x+kx+1=0
⟹(k−1)(−3) 2 +k(−3)+1=0
⟹9(k−1)−3k+1=0
⟹9k−9−3k+1=0
⟹6k=8
⟹k= 3
4
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