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Mathematics 18 Online
OpenStudy (anonymous):

An explanation of pi plz :)

OpenStudy (anonymous):

3.14

OpenStudy (anonymous):

3.14...

zepdrix (zepdrix):

lol that's quite the thorough explanation tommy :)

OpenStudy (konradzuse):

pi is used in finding rotations of circles and such, yes it is 3.141592..........

OpenStudy (anonymous):

come on, ppl elaborate

OpenStudy (konradzuse):

where have you used pi before?

OpenStudy (anonymous):

everywhere

OpenStudy (anonymous):

@KonradZuse Can you please answer my question to, when your done with this one?

OpenStudy (konradzuse):

examples? tag me tommy, don't intercept q's.

OpenStudy (anonymous):

picking best answer...

OpenStudy (precal):

http://www.teachpi.org/music/rap.htm

OpenStudy (accessdenied):

One possible interpretation of pi is the ratio of the circumference to the diameter. If we took a string and placed it over the diameter and measured that length, and then wrapped it around the circumference and measured; we could take the quotient of the two in order to approximate this ratio. :) With more math: \(C = \pi d \to \frac{C}{d} = \pi \) by a division.

OpenStudy (anonymous):

bumping

OpenStudy (anonymous):

closing

zepdrix (zepdrix):

|dw:1359577257770:dw|This is how I like to interpret pi, it's a little silly though :) If you think of a big square, 2 by 2. Break it up into 1 by 1 squares as I have done. Soooo the big square has area of 4. You'll notice that the area of the circle is less than that of the squares, it ends up filling a little more than 3 of those squares. If you have a circle of Radius 1, (which is what the picture is showing), Then the area is pi.\[\large A=\pi r^2\qquad \rightarrow \qquad A=\pi \cdot 1^2\]Just something to think about :)

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