Please solve it through mathlab symbolic tools

ions+ nt + %232+-+ Chapters + 1-3.pdf 1.9 -A storage tank contains a liquid at depth y where ys0 when the tank is half full (See the figure) Liquid is withdrawn at a constant flow rate Q to meet demands. The contents are resupplied at a sinusoidal rate 30 sin'(t) Using a material balance (change in volume - inflow- outflow) gives the equation Since the surface area, A, is a constant the equation can be re-written as dy 30 sin( g dt Assume A-1250 m2, Q-450 m/day and the initial depth is ys0 at t-0. Determine the values of y for times from 0 to 10 days. ers/abolfad/Downloads/Additional + Instructions +-+ Assignment + %232 +-+ hapters + 1-3.pdf a) Solve for y using MATLAB's symbolic algebra capability. b) Solve using Euler's Method, with a step size of 0.5 days. (Notice that this differential equation is of the form: dy/dt -f(t) in other words it is a function of the independent variable.. unlike problem 1.5 where the derivative is a function of the dependent variable) c) Graph your results from part a and b. Don't forget to annotate your graph. Your result should look like this. Probiem 1.9 Euers Method 1.5 0 5 0.5