Find the values of K so that y=kx is secant to curve y=x^2+k.
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Answered by
0
kx =x²+ 2k
k=x²/x + 2 k
=x²/x+2k/k
= x+k
Aki456:
Ur answer is wrong....when u transferred x it would be divided by both terms on RHS not only x^2
Answered by
1
We knlw that y=kx and y=x^2+2x
So, kx=x^2+2x
x^2+-kx+2x=0
Since this quantity is to be a servant or a line, the discriminant should be greater than 0=D>0
K^2-4k>0
K>4 or k<0
Hence k belong to (- infinity,0)U(4,+ infinity).
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