Computer Science - MATLAB Project

x = (e)^ay

Given in the data file (exponential.dat), where the first column is the "y" and the second column is the "x" .

exponential.dat

+4.72354E-01 +3.45672E-08 +5.12571E-01 +5.39041E-08 +9.85014E-01 +2.00019E-03 +1.34205E+00 +1.82305E-01 +1.17604E+00 +4.23477E-01

Fit this exponential expression to a function and make the least squares approximation. Then solve the ODE below;

dn/dt = [ 2 - y(t) - n(t)*14,2 ] * 1,02 ODE equation

In this equation, function n(t) is the time dependent state of the variable x .

For the time interval t [0, 700] ms using the step sizes t = 30 ms and assume that y(0) = 0 for t = 0 s;

Write the MATLAB code that solves the ODE equation with the Euler Method and find the values of n(t) and y(t). Plots of n(t) and y(t) versus time t.

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SUFFICIENT INFORMATION HAS BEEN GIVEN TO SOLVE THIS PROBLEM. If you don't understand the question, you don't have to solve the question.

When I get the correct answer, I will give a thumbs up fast. THANK YOU FOR YOUR TIME.

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