gibson:teaching:spring-2018:math445:lab1
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gibson:teaching:spring-2018:math445:lab1 [2018/01/22 18:47] gibson created |
gibson:teaching:spring-2018:math445:lab1 [2018/01/22 20:13] (current) gibson |
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| (5-2)*3 | (5-2)*3 | ||
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| + | 4*3^2-7 | ||
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| + | 1.7 - 1.4 - 0.3 | ||
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| calculate the WCF for | calculate the WCF for | ||
| - | **(a)** T = 45 F and V = 10 mph | + | **(a)** T = 20 F and V = 0 mph |
| - | **(b)** T = 45 F and V = 0 mph. | + | **(b)** T = 20 F and V = 10 mph |
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| + | **%%(c)%%** T = 20 F and V = 20 mph | ||
| **Problem 5:** The geometric mean g of n numbers $x_1, x_2, \ldots, x_n$ is given by | **Problem 5:** The geometric mean g of n numbers $x_1, x_2, \ldots, x_n$ is given by | ||
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| \end{eqnarray*} | \end{eqnarray*} | ||
| + | You can get an approximation of $\pi$ using only arithmetic operations by evaluating and summing a finite number of terms of this series. What is the numerical approximation of $\pi$ using just the first term ($k=0$)? Using the first and second ($k=0$ and $k=1$)? How many digits of accuracy does each of these approximation have? Be sure to use ''format long''. | ||
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| + | (adapted from a problem in //Introduction to Matlab Programming// by Siauw and Bayen) | ||
gibson/teaching/spring-2018/math445/lab1.1516675660.txt.gz · Last modified: 2018/01/22 18:47 by gibson
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