This problem is kind of the opposite of the one I saw was posted recently, but try as I might, I'm still unable to figure it out after reading that post. "Imagine the largest square plug that fits into a circular hole. How well does the plug fit? That is, what percentage of the circular hole does the square plug occupy?"
I know I need area of the circle - area of square = amount not occupied (x) so I can do x/360 to get the % not occupied (y) and then 100 - y to get % occupied. I plugged in my formulas, pie r squared - base(height). However, since I have no numbers to work with, I don't know where to go next. I tried just arbitrarily assigning some numbers, but that got me even more confused. If anyone could point me in the right direction, I'd really appreciate it. Thanks!
I know I need area of the circle - area of square = amount not occupied (x) so I can do x/360 to get the % not occupied (y) and then 100 - y to get % occupied. I plugged in my formulas, pie r squared - base(height). However, since I have no numbers to work with, I don't know where to go next. I tried just arbitrarily assigning some numbers, but that got me even more confused. If anyone could point me in the right direction, I'd really appreciate it. Thanks!