how do you find the exact area of a circle
by using the exact equation: \[A=\pi r^2\]
if you can use the eact number for PI (which does not exist, since it it irrational!!), you'd gert an exact answer. Hence, one can never have an exact area !!!
yeah but my teacher said some thing about how you can represent the exact area with symbols
what symbols? could you elaborate?
By using integration? :P
@uri no. this seems like high-school question.
like, you use the pie symbol in front of a number which I think may be radius^2 but I am not sure
Oh my bad. He said symbols; so I assumed integration. lol.
lol
@uri, you also assumed its a "he"!! but
lol sorry..my assumptions tend to fail. :P
@VIVVI163, like I explained before, the area of a circle is \[A=\pi r^2\] where \(\pi\) is an irrational number. so, if you are given a circle of radius "r=3cm", then the area of that circle would be \(A=\pi\times5^2=\mathbf{25\pi {\rm cm^2}}\)
ooo thanks I guess I just needed to hear it explained differenly thanks
now, if you try to put in the "value" for \(\pi\) and multiply it out, then you'd have rounding errors and will never have an exact answer. so, I assume you are looking for an answer where you do \(r^2\) an leave the answer as that value times pi
sure. you are welcome.
yea that's just what O needed
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