If (a+1/b)^p * (a-1/b)^q / (b+1/a)^p * (b-1/a)^q = (a/b)^x then value of x
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Answer:
here u go.................
Step-by-step explanation:
Since a and b are the zeros of the polynomial f(x)=x
2
−5x+k
The standard quadratic equation is px
2
+qx+r=0
Then Sum of roots = −
p
q
and Product of roots =
p
r
Therefore,
a+b=5 and ab=k
Now, a−b=1
(a−b)
2
=1
(a+b)
2
−4ab=1
25−4k=1
24=4k
k=6
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