Question: Solve the following matlab problem. I attached a tamplete that can help Solve the following initial value problem (IVP) using Euler's forward difference method. u'=-y2cos(2t),
Solve the following initial value problem (IVP) using Euler's forward difference method. u'=-y2cos(2t), y(0)=1, t E [0.10] ODE: IC: Use time step h = 1, 0.5 and 0.1 to obtain three approximations. The exact solution y(t) for this problem is as follows: 9(t) = 2 + sin(21). Create a figure, e.g. figure(1), to plot y versus t for the three approximations as well as the exact solution. Use different symbols to denote the approximations and a solid line to denote the exact solution Set pl = 'See figure 1'. Remember to label the axes and give the figure a title and a legend
Step by Step Solution
There are 3 Steps involved in it
Get step-by-step solutions from verified subject matter experts
