(a) Using (7), compute approximate values of for n for n 1, , 20 (b) Determine the relative error in (a) Find an empirical formula for that relative error (c) An upper bound for that relative error is e 1 12n 1 Try to relate your empirical formula to this (d) Search through the literature for furth...

a Approximate values 27613 11150 06382 02274 00435 00040 b Relative error 0043 ...

(a) Using (7), compute approximate values of for n! for n = 1, , 20....

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(a) Using (7), compute approximate values of for n! for n = 1, · · ·, 20.

(b) Determine the relative error in (a). Find an empirical formula for that relative error.

(d) Search through the literature for further information on Stirling’s formula. Write a short eassy about your findings, arranged in logical order and illustrated with numeric examples.

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Advanced Engineering Mathematics

ISBN: 978-0470458365

10th edition

Authors: Erwin Kreyszig

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Question Posted: Sep 29, 2022 02:08 AM

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(a) Using (7), compute approximate values of for n! for n = 1, , 20....

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a Approximate values 27613 11150 06382 02274 00435 00040 b Relative error 0043...View the full answer

Advanced Engineering Mathematics

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