The purpose of this exercise is to compute an approximation of the integral dx using the Trapezoidal method. a) Plot the function e* for x ranging from -10 to 10 and use the plot to argue that e*dx =...


The purpose of this exercise is to compute an approximation of the integral<br>dx<br>using the Trapezoidal method.<br>a) Plot the function e* for x ranging from -10 to 10 and use the plot to argue<br>that<br>e*dx = 2<br>e-²dx.<br>b) Let T(n, L) be the approximation of the integral<br>%3D<br>2<br>dx<br>computed by the Trapezoidal method using n subintervals. Develop a program<br>that computes the value of 7 for a given n and L.<br>c) Extend the program to write out values of T (n, L) in a table with rows cor-<br>responding to n<br>2.4.6.8. 10.<br>d) Extend the program to also print a table of the errors in T(n. L) for the same n<br>100, 200, . .. . 500 and Tolumns corresponding to L<br>Shot on OnePlus values as in (c). The exact value of the integral is .<br>Powered by GQuad Camera<br>

Extracted text: The purpose of this exercise is to compute an approximation of the integral dx using the Trapezoidal method. a) Plot the function e* for x ranging from -10 to 10 and use the plot to argue that e*dx = 2 e-²dx. b) Let T(n, L) be the approximation of the integral %3D 2 dx computed by the Trapezoidal method using n subintervals. Develop a program that computes the value of 7 for a given n and L. c) Extend the program to write out values of T (n, L) in a table with rows cor- responding to n 2.4.6.8. 10. d) Extend the program to also print a table of the errors in T(n. L) for the same n 100, 200, . .. . 500 and Tolumns corresponding to L Shot on OnePlus values as in (c). The exact value of the integral is . Powered by GQuad Camera

Jun 10, 2022
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