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what is the taylor series representation for ln(1-x)?
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\[\ln (1-x)\]
\[-x-\frac{ x^2 }{ 2 }-\frac{ x^3 }{ 3 }-\frac{ x^4 }{ 4 }-\frac{ x^5 }{ 5 }-.......\]
how would you write it like a series? like with the sum symbol
\[f(a)+\frac{ f^1(a) }{ 1! }(x-a)+\frac{ f^2(a) }{ 2! }(x-a)^2+\frac{ f^3(a) }{ 3! }(x-a)^3......\]
use this formula and i just solved that and mentioned the answer
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