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Solving ODEs in MATLAB, 1: Euler, ODE1
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Solving ODEs in MATLAB, 3: Classical Runge-Kutta, ODE4
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Using MATLAB, given a second-order non-linear differential equation, transform to a system of first-order differential equations and solve using ode45 with given initial condition. 𝑦” = 𝐴/𝐵 𝑡𝑦; 𝑦 = 𝑦(𝑡); 𝑦(0) = 0; 𝑦' (0) = 0.01 Where A and B are constants provided in the partially filled code. Complete the script in order to solve and plot the solution. % Setup clc; clear; A=1; B=2; tspan=[0,5]; % Time span for solution y0=[0;0.01]; % Initial Condition % Solve using ode45 % Plot
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