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in MATLAB So, in the lecture notes I showed an example of a differential equation (radioactive decay) where the rate of change of the dependent

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in MATLAB

So, in the lecture notes I showed an example of a differential equation (radioactive decay) where the rate of change of the dependent variable w.r.t. time (w.r.t. = "with respect to") was a function only of the dependent variable (for that particular example, this was the number of undecayed atoms). For this HW assignment, I want you to numerically solve another first-order ODE (ordinary differential equation) where the rate of change of the dependent variable w.r.t. time is a function of both the dependent variable and the independent variable. I want you to implement the Forward Euler method in order to numerically solve the following first-order ODE: dx + dt 4 = - 5t'e-t + sint For your numerical approximation to the solution using the Forward Euler method, use a time step of At = 0.1 s and the initial value xo = 4 m. Using the Forward Euler method, advance the solution to the ODE over the time interval, 0

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