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Find the rectangle of largest area that can be inscribed in a semicircle of radius R, assuming that one side of the rectangle lies on the diameter of the semicircle. NOTE: Let L denote the length of the side that lies on the diameter and H denote the height of the rectangle. Your answer will likely involve R. L= H=
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@Hero
@dan815
@sourwing
Are there any specific measurements that go with the problem?
let me check
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just that
im reading it and it doesnt give me anything else
Sorry it took me so long- I was working on some math of my own.
its an optimization problem
Unfortunately, I don't think I've learned that yet. I sorry I can't help you :(
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its fine
All right- Good luck with finding an answer. Sorry again
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