plot numerical solutions to the the initial value problem

On a single graph, plot numerical solutions to the the initial value problem on the interval [0,10]. Use values of b that are less than -1, equal to -1, between -1 and 1 and above 1. Use a domain of [0,6].

equation: y' = (y - sqrt(t)) * (1 - y^2) y(0)=b.

Attempted code:

syms y(t)
figure; hold on
for b = -2:1:2
    fb = dsolve('Dy = (y - sqrt(t)) * (1 - y^2)', y(0) == b) ;
    ezplot(fb, [0, 10, 0, 6])
end

I am confused on how you get it to plot those values for b and be on an interval of 0,10 with a domain of 0,6.

[Selva Karna]

use xlimit command

[Bob]

Can you show me how I would use that command in this case. I have never used that command before. What part of my question would I use the xlimit for? This is what I have now:

syms y(t)
figure; hold on
for b = -2:1:2
    fb = dsolve('Dy = (y - sqrt(t)) * (1 - y^2)', y(0) == b) ;
    ezplot(fb, [0, 10, 0, 6])
    xlim([0 10])
    ylim([0 6])
end

Still need fix the range of my b values I think.