Write a function to generate the X and Y values for a single figure using a for loop ( in matlab question) F= e^cost -2cos(1/111/44t)-(sin(1 . t/12)^5) 0<=t<=11pi X= xo+s*F*sin(t*11*0.1) 0<=xo<=12 Y= yo+s*F*cos(t*11) 0<=yo<=2.5
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Write a function to generate the X and Y values for a single figure using a for loop ( in matlab question)
F= e^cost -2cos(1/111/44t)-(sin(1 . t/12)^5) 0<=t<=11pi
X= xo+s*F*sin(t*11*0.1) 0<=xo<=12
Y= yo+s*F*cos(t*11) 0<=yo<=2.5
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- Define a function calc_pyramid_volume with parameters base_length, base_width, and pyramid_height, that returns the volume of a pyramid with a rectangular base.Sample output with inputs: 4.5 2.1 3.0Volume for 4.5, 2.1, 3.0 is: 9.45 Relevant geometry equations:Volume = base area x height x 1/3Base area = base length x base width. ''' Your solution goes here ''' length = float(input())width = float(input())height = float(input())print('Volume for', length, width, height, "is:", calc_pyramid_volume(length, width, height)) pythonWrite a concise Matlab script that would numerically find the convolution described in Problem 2. b) Let x = [3 2 6 8] and y = [4 1 3 5]. Write the shortest MATLAB expression to compute z that multiplies each element of x with the corresponding element of y. In other words, write the Matlab code that computes z = [12 2 18 40].Consider the function f(x) = sinx on [0,π]. Write Matlab code that forms the Newton polynomial through n equally spaced points on [0,π]. I would suggest the first few commands look like n=6; x=linspace(0,pi,n); y=sin(x); and then find the Newton coefficients. Then, do a plot of the polynomial and sine on [0,π] with n = 6,8,10, as well as a plot of the absolute error in each case. What is the maximum error in each case?
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