Use matlab code please. Use the second order solver method $($the symbolic one$)$ to solve the two following ODEs

$($a$)\frac{d^{2}y}{d{t}^2}+\frac{dy}{dt}+16y=0$

$($b$)\frac{d^{2}y}{d{t}^2}+10\frac{dy}{dt}+16y=0$

both with initial conditions $y(0)=10,y^{\text{'}}(0)=0$ and plot their solutions. The code for the

first of these two equations has been given to you in the template file. You will just need

to copy it a second time, rename some of the variables, and change the coefficients in the

equation. Use the previous example as a model for how to code them.

These ODEs model the position of a pendulum swinging through a fluid, where one equation

represents the pendulum being in molasses, and the other is in water. Looking at both the

graphs and the equations, which is which? Explain your reasoning.

syms $y1(t)$;

Dy $1=$diff$(y1)$;

ode$1=$diff$(y1,t,2)+$diff$(y1,t,1)+{16}^{**}y1==0$;

cond $1=y1()==10$;

cond $2=Dy1()==$;

conds $=[$cond $1$ cond $2$