perfect square
x²+x+1+2k (a ² x-1)=0 is
for how many values of k
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Now, x2+x+1+2kx2−2kx−2k=0
(1+2)x2+(1−2k)x+(1−2k)=0 ____ (1)
Now, (ax+b)2=a2x2+b2+2abx
Comparing with (1)
2(1−2k)(1+2k)=(1−2k)
4(1−4k2)=1+4k2−4k
4−16k2=1+4k2−4k
20k2−4k−3=0
k=404±16+240
k=21 or 10−3
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