find the value of k in limx-5 x^k-5^k/x-5=500
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Answer:
Lim(x->a) [x^k - a^k/x-a] = k.a^(k-1)
So in above eqn : a = 5
So k.5^(k-1) = 500 = 4×125 = 4×5^(4-1)
So k = 4
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