Question: 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

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.

Rebuild MATLAB Code

The MATLAB code given below solves Equation 1.

SUFFICIENT INFORMATION HAS BEEN GIVEN TO SOLVE THIS PROBLEM. If you don't

clc; T = readtable('info.dat'); T = table2array(T); y = T(:, 1); x = T(:, 2); logx = log(x);

p = polyfit(y, logx, 1); a = p(1); b = exp(p(2));

sum=0; for i=1:length(y) p=1; for j=1:length(y) if j~=i c = poly(y(j))/(y(i)-y(j)); p = conv(p,c); end end term = p*logx(i); sum= sum + term; end

info.dat

+4.60000E-01 +2.39944E-08 +5.00000E-01 +5.47030E-08 +9.70000E-01 +1.15987E-03 +1.21200E+00 +1.90309E-01 +1.24300E+00 +4.21568E-01

For the time interval t [0, 500] ms using the step sizes t = 20 ms and assume that y(0) = 0 for t = 0 s :

Write a MATLAB code to solve the ODE equation using the values found in the given MATLAB code, using;

a) Euler Method

b) Modified Euler Method

understand the question, you don't have to solve the question. When I

Equation 1 x = bx (e)axy dx(t) = [5 y(t) - 14x(t)] ODE dt Equation 1 x = bx (e)axy dx(t) = [5 y(t) - 14x(t)] ODE dt

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