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5cos(2pi(t)/5)
Hm... let's see. \(f(t)=5cos(2\pi(t/5))\) f(0)=5cos(0)=5 (high point) f(5)=5cos(2pi)=>period = 5 seconds cos(2pi(t/5)) is a harmonic function. f(2.5)=5 cos(pi)=-5 So the amplitude is 5-(-5)=10, not quite what was needed. I am sure you can fix that!
@mathmate - so we're looking at 5cos(10pi t)?
For a function like f(x)=Acos(2pi(t/5)), the range of f(x) is -A to +A because cos(x) can vary from -1 to +1. In your question, it was clearly specified that the total distance (lowest to highest) is 5, that makes A=2.5. The period remains at 5 seconds, so keep the 2pi(t/5).
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