Mathematics

Mathematics, 07.07.2019 02:00, yorblayo17011

Find the sum of the first 4 terms of the series. 2-8+32-128+ a. –101 c. –102 b. –103 d. –104

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Mathematics, 29.07.2019 01:00, carafaith02

Consider the infinite geometric series n=1 -4(1/3)^n-1. a. write the first four terms of the series b. does this series converge or diverge c. if the series has a sum, find the sum

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Mathematics, 27.08.2019 18:10, lalkjlkeu2409

Define a function sinc(x) (pronounced *sink of x*) by: sinc(x) = (this function is used frequently in electrical engineering and signal processing.) use this list of basic taylor series to find the taylor series for f(x) = sinc(x) based at 0. give your answer using summation notation, write out the first three non-zero terms, and give the interval on which the series converges. (if you need to enter infinity, use the infinity button in calcpad or type "infinity" in all lower-case.) the taylor series for sinc(x) is: the first three non-zero terms are the taylor series converges to sinc(x) for |x| < use the taylor series you series you just found for sinc(x) to find the taylor series for f(x) = sinc(t) dt based at 0. give your answer ; using summation notation, write out the first three non-zero terms, and give the interval on which the series converges. the taylor series for f(x) = sinc(t) is: the first three non-zero terms are: + + + the taylor series converges to f(x) for |x| < .

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Mathematics, 09.11.2019 05:31, alexsysantiago54

Write out the first few terms of the geometric series, summation from n equals 0 to infinity (startfraction x minus 4 over 4 endfraction )superscript n , to find a and r, and find the sum of the series. then, express the inequality, startabsolutevalue r endabsolutevalue less than 1, in terms of x and find the values of x for which the inequality holds and the series converges.

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Find the sum of the first 4 terms of the series. 2-8+32-128+ a. –101 c. –102 b. –103 d. –104...

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