Answer:
First, let's find the total amount of time the children spent asleep: 10 hours - 7.5 hours = <<10-7.5=2.5>>2.5 hours
Then, let's find the amount of time the children spent dreaming by multiplying the total amount of time they spent asleep by 25%: 2.5 hours * 25% = <<2.525.01=.625>>.625 hours
We can represent this situation with the compound inequality: .625 hours <= x <= 2.5 hours
To graph this inequality, we can plot a point at 2.5 on the number line and shade in the region to the left of it. Then, we can plot a point at .625 on the number line and shade in the region to the right of it. The solution to the inequality is the region where both shaded regions overlap.
[asy]
unitsize(1 cm);
draw((-2,0)--(4,0));
draw((0,-1)--(0,1));
draw((-.2,0)--(0,.2)--(.2,0)--(0,-.2)--cycle);
draw((2.5,-1)--(2.5,1),dashed);
draw((.625,-1)--(.625,1),dashed);
label("$x$",(4,0),SE);
fill((-2,0)--(-2,1)--(2.5,1)--(2.5,0)--cycle,gray(.7));
fill((2.5,0)--(2.5,1)--(4,1)--(4,0)--cycle,gray(.7));
[/asy]
Explanation: