$\frac{dy}{dt}=3\frac{Q}{A}si{n}^2(t)-\frac{(1+y{)}^{1\mathrm{.}5}}{A}$

Use Euler's method to solve for the depth $y$ from $t=0$ to $10$ d with a step size of $0\mathrm{.}5$ d $.$ The

parameter values are $A=1200m^2$ and $Q=500\frac{m^3}{d},$ and $=150.$ Assume that the initial

condition is $y=0.$

PLEASE SHOW CHART FOR ALL VALUES $0$ THROUGH $10!!$