(Solved) : Homework Matlab Please Answer Using Matlab Functions Parameters Answers Submitted M Script Q44171907 . . .
This is a homework for MATLAB. Please answer using MATLABfunctions and parameters. The answers are to be submitted as a .mscript. Don’t just list final answers. Search this paragraph tofind other similar questions to answer please.
8 Answers are to be reported as pX= where X is the problem number. * For example the answer to problem i should be reported as pl- $ if it is a single part question, and pla= if it is a multipart $ question. This is how to report your answer for a single part question pl = sind (180); * This is how to report your answer for a multi-part question p2a = exp(-2*pi); p2b = fix (2*pi); p2c = mean (1:5); p2d = ‘my answer is …’; Problem 6: Consider the following two-dimensional parametric curve: x y = cos(24t) + sin(27t + 1)e-0.1t = -sin(2nt) – cos(27t + 1)e-0.1t for 0 <t< 100. (a) Create a vector t to include values from 0 to 100 with a consecutive difference of 0.01. Use the expressions above to obtain the values for vectors x and y. Create figure 1 and use function plot with the vectors x and y to plot the curve. The figure needs to include the following items: • Use red solid line with a line width of 1 to mark the curve. • Use solid cyan diamond symbols to mark the two data points which have the smallest and largest values of x. Use a marker size of 20 for the symbols. • Remember to provide axis labels, legend and figure title. Set pba = ‘See figure 1’. (b) Estimate the arc length of the curve. Approximate the arc length with straight lines between consecutive points. Put the answer in p6b. Show transcribed image text 8 Answers are to be reported as pX= where X is the problem number. * For example the answer to problem i should be reported as pl- $ if it is a single part question, and pla= if it is a multipart $ question. This is how to report your answer for a single part question pl = sind (180); * This is how to report your answer for a multi-part question p2a = exp(-2*pi); p2b = fix (2*pi); p2c = mean (1:5); p2d = ‘my answer is …’;
Problem 6: Consider the following two-dimensional parametric curve: x y = cos(24t) + sin(27t + 1)e-0.1t = -sin(2nt) – cos(27t + 1)e-0.1t for 0
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