if one of the zeroes of a quadratic polynomial (k-1) x²+ Kx+1 is -3 then the various of k is
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Step-by-step explanation:
∴ d = 0 d = b2 – 4ac d = (4k)2 – 4
(k2 – k + 2)
(1) d = 16k2 – 4
k2 + 4k – 8
Put d = 0 0 = 16
k2 – 4k2 + 4k – 8 12
k2 + 4k2 + 4k – 8 = 0
(divide by 4)
3k2 + k – 2 = 0 3k2 + 3k – 2k – 2 = 0 3k
(k + 1) – 2k (k + 1) = 0
(3k–2k)(k+1) = 0
(3k–2k)=0 or
(k+1) = 0
k = 0
k = –1
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