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f(x) = (a + 1)e(x-(d+5))/(b + c + 1) 1B) Write clear variables to begin the exercise, then proceed to the following problem. Consider y = : f(x) above over the interval [d, d+ 10]. Use a for loop combined with a sum command to get a left-hand estimate and a right-hand estimate of the area between the function and the x-axis over the interval above. Assume that you will have 20 subrectangles for both estimates. Declare your results P1Bleft and P1Bright. = 1C) Write clear variables on a line in your script after your answers for 1B, then proceed to the following problem. Use the int command to get an antiderivative of y f(x), i.e. use MATLAB to compute the indefinite integral ff(x) dx. Hint: the output should contain the Gauss error function; so, if the output looks suspicious, it is probably okay. Declare your result as P1C. 1D) Use the int command to evaluate the definite integral d 10f(x) dx. Hint: the output should look like the previous problem. Declare your result as P1D. 1E) Use the vpa command to get a numerical approximation to the definite integral ♫d + ¹0f(x) dx. Hint: the output should be a decimal answer close to what you found in 1B. Declare your result as P1E.

f(x) = (a + 1)e(x-(d+5))/(b + c + 1) 1B) Write clear variables to begin the exercise, then proceed to the following problem. Consider y = : f(x) above over the interval [d, d+ 10]. Use a for loop combined with a sum command to get a left-hand estimate and a right-hand estimate of the area between the function and the x-axis over the interval above. Assume that you will have 20 subrectangles for both estimates. Declare your results P1Bleft and P1Bright. = 1C) Write clear variables on a line in your script after your answers for 1B, then proceed to the following problem. Use the int command to get an antiderivative of y f(x), i.e. use MATLAB to compute the indefinite integral ff(x) dx. Hint: the output should contain the Gauss error function; so, if the output looks suspicious, it is probably okay. Declare your result as P1C. 1D) Use the int command to evaluate the definite integral d 10f(x) dx. Hint: the output should look like the previous problem. Declare your result as P1D. 1E) Use the vpa command to get a numerical approximation to the definite integral ♫d + ¹0f(x) dx. Hint: the output should be a decimal answer close to what you found in 1B. Declare your result as P1E.

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a=3 b=7 c=7 d=17

f(x) = (a + 1)e - (x - (d + 5))²/(b + c + 1) 1B) Write clear variables to begin the exercise, then proceed to the following problem. Consider y = f(x) above over the interval [d, d + 10]. Use a for loop combined with a sum command to get a left-hand estimate and a right-hand estimate of the area between the function and the x-axis over the interval above. Assume that have 20 subrectangles for both estimates. Declare your results P1Bleft and P1Bright. you will = 1C) Write clear variables on a line in your script after your answers for 1B, then proceed to the following problem. Use the int command to get an antiderivative of y f(x), i.e. use MATLAB to compute the indefinite integral ff(x) dx. Hint: the output should contain the Gauss error function; so, if the output looks suspicious, it is probably okay. Declare your result as P1C. 10, 1D) Use the int command to evaluate the definite integral ♫d + ¹0f(x) dx. Hint: the output should look like the previous problem. Declare your result as P1D. d + 10, 1E) Use the vpa command to get a numerical approximation to the definite integral d f(x) dx. Hint: the output should be a decimal answer close to what you found in 1B. Declare your result as P1E.
Transcribed Image Text:f(x) = (a + 1)e - (x - (d + 5))²/(b + c + 1) 1B) Write clear variables to begin the exercise, then proceed to the following problem. Consider y = f(x) above over the interval [d, d + 10]. Use a for loop combined with a sum command to get a left-hand estimate and a right-hand estimate of the area between the function and the x-axis over the interval above. Assume that have 20 subrectangles for both estimates. Declare your results P1Bleft and P1Bright. you will = 1C) Write clear variables on a line in your script after your answers for 1B, then proceed to the following problem. Use the int command to get an antiderivative of y f(x), i.e. use MATLAB to compute the indefinite integral ff(x) dx. Hint: the output should contain the Gauss error function; so, if the output looks suspicious, it is probably okay. Declare your result as P1C. 10, 1D) Use the int command to evaluate the definite integral ♫d + ¹0f(x) dx. Hint: the output should look like the previous problem. Declare your result as P1D. d + 10, 1E) Use the vpa command to get a numerical approximation to the definite integral d f(x) dx. Hint: the output should be a decimal answer close to what you found in 1B. Declare your result as P1E.
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