gibson:teaching:spring-2016:math445:hw1
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gibson:teaching:spring-2016:math445:hw1 [2016/01/25 11:53] gibson |
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| **Problem 4:** | **Problem 4:** | ||
| - | Let $e_n$ be the truncation of the above series after the $n$th term, i.e. $e_1 = 1$, $e_2 = 1 + 1/1!$, etc. Devise a Matlab expression that uses the ''log10'' function to count the number of digits of accuracy in any given $e_n$. | + | Let $e_n$ be the truncation of the above series after the $n$th term, i.e. $e_1 = 1$, $e_2 = 1 + 1/1!$, etc. Devise a Matlab expression that uses the ''log10'' function to count the number of digits of accuracy for a given $e_n$. Use this expression to verify your answer for problem 3. |
gibson/teaching/spring-2016/math445/hw1.1453751610.txt.gz · Last modified: 2016/01/25 11:53 by gibson
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