Find the value of k for which the equation (3k+1)x^2+(k+1)x+k=0 has real and equal roots
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Answer:
Step-by-step explanation:
real and equal roots
so d=0
b²= 4ac
(k+1)²= 4*( 3k+1)*k
k²+1 +2k = 4*( 3k²+k)
11k²+2k-1 =0
k= (-2±√48)÷22
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