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An example of Maclaurin series is _______(a) ∞∑n=0 (x^n/n!)(b) ∞∑n=0 (x/5+n!)(c) ∞∑n=0 (x^n+1/(n-1)!)(d) (x^n/n)This question was addressed to me in semester exam.My question is from Discrete Probability topic in division Discrete Probability of Discrete Mathematics

Answer»

Correct answer is (a) ∞∑n=0 (X^n/n!)

To EXPLAIN I would say: The exponential function e^x can DESCRIBED as ∞∑n=0 (x^n/n!) which is an example of a Maclaurin series. This series converges for all x.



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