Can someone explain how to evaluate a function with multiple initial conditions? And then plot it?

This is what I have so far. I don't need the exact answer, but any help would be greatly appreciated!!! I need to plot the 3 different symbolic solutions to the IVP on the figure.

%Define the variables using syms
syms y(t) y0 y t
%define the ordinary differential equation
ode = diff(y,t) == cos(t^2);
%solve the differential equation using dsolve
ysol = dsolve(ode)
%Create a figure called Task 1
figure ('Name','Task 1')
%Pick 3 different initial conditions for which the solution exists
conds = [1 1.5 3];

Answer 1

[Walter Roberson]

ysol = dsolve(ode, y(0)==y0)

After which subs(ysol, y0, conds) to get the three different equations.

[Vincenzo Dragone]

Thanks you for the help! Do you know what to do to plot those three equations?

What variable would I plot? ysol?

[Walter Roberson]

%Define the variables using syms
syms y(t) y0
%define the ordinary differential equation
ode = diff(y,t) == cos(t^2);
%solve the differential equation using dsolve
ysol = dsolve(ode, y(0)==y0);

%Create a figure called Task 1
figure ('Name','Task 1')
%Pick 3 different initial conditions for which the solution exists
conds = [1 1.5 3];
eqns = subs(ysol, y0, conds);
t_end = 10;
fplot(eqns, [0 t_end])
legend(string(conds))