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[#permalink]
So the final formula would be the answer? Also, where did you find this problem?
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[#permalink]
I agree with ketanm.
This can also be solved by differentiatingthe series w.r.t x but I guess it'd be a longer process
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Re: 1+2x+3x^2+4x^3+.............nx^(n-1) Whats the sum of the [#permalink]
In advance, I'm sorry for refreshing such an old post but I'm not quite sure If the solution ketanm had written is right.
ketanm wrote:
S(1-x) = 1 (1-x)/(1-x^n) + n X^n

The sum of geometric series is 1(1-x^n)/(1-x).
ketanm wrote:
S = 1/(1 - x^n) + nx^n/(1-x)

We can't divide by 1-x because x may equal 1.

What do u think about that?

Sry for my English, I am not a native speaker.
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Re: 1+2x+3x^2+4x^3+.............nx^(n-1) Whats the sum of the [#permalink]
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