Well, there's always simple ones like the second integral of accleration, ie. distance. a=c therefore a'=v=ct+b therefore a''=v'=d=(1/2)c(t^2)+bt+c or, as it's put for a starting position of 0, and considering that bt is inital velocity, and of course c=a as was defined at first, d=0.5*a*(t^2)+v(initial)*t
That's a sort of simple example, and the best I can think of now. Of course, anything regarding time would be far more complex, and likely draw from advanced calculus, and things such as the solving of differential equations... which is no fun, let me tell you. So annoyingly abstract. That shouldn't exist in mathematics.