Sure. The height of the tree is a function of the time in days. Let's call the function h(t) where t is the time in days.
At t=0 we know h(t)=5 centimeters and each day we increase 2.5 centimeters. So our function is

We want to find t when h(t) = 65 so our equation is

That's the answer for the first box. We solve for t:

