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June 16, 2024, 02:15:28 pm
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Author Topic: Area of a circle  (Read 4514 times)  Share 

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Over9000

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Area of a circle
« on: August 19, 2009, 05:34:53 pm »
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I just found out today that the Area of a circle is
Which is very helpful when working out the area.

Much better than that other gay one
wtf is a anyway

Wud definitely come in handy if ur button broke on ur calc
« Last Edit: August 19, 2009, 05:40:23 pm by Over9000 »
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monokekie

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Re: Area of a circle
« Reply #1 on: August 19, 2009, 05:38:00 pm »
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interestin! tkx for sharing this.

but what's i ?
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Over9000

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Re: Area of a circle
« Reply #2 on: August 19, 2009, 05:38:26 pm »
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Quote from: monokekie on August 19, 2009, 05:38:00 pm
interestin! tkx for sharing this.

but what's i ?
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TrueTears

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Re: Area of a circle
« Reply #3 on: August 19, 2009, 05:45:49 pm »
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Quote from: Over9000 on August 19, 2009, 05:34:53 pm
I just found out today that the Area of a circle is
Which is very helpful when working out the area.

Much better than that other gay one
wtf is a anyway

Wud definitely come in handy if ur button broke on ur calc

LOL
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monokekie

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Re: Area of a circle
« Reply #4 on: August 19, 2009, 05:45:56 pm »
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oh just realised = pie
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TrueTears

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Re: Area of a circle
« Reply #5 on: August 19, 2009, 05:50:12 pm »
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Quote from: monokekie on August 19, 2009, 05:45:56 pm
oh just realised = pie

Euler is a wonderful person.
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PhD @ MIT (Economics).

Interested in asset pricing, econometrics, and social choice theory.

monokekie

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Re: Area of a circle
« Reply #6 on: August 19, 2009, 06:04:04 pm »
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ohh this is eulers??
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Over9000

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Re: Area of a circle
« Reply #7 on: August 19, 2009, 06:05:57 pm »
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« Last Edit: August 19, 2009, 06:13:06 pm by Over9000 »
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kamil9876

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Re: Area of a circle
« Reply #8 on: August 19, 2009, 06:16:44 pm »
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1.)

if

show that:



Solve the above differential equation and viola
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Over9000

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Re: Area of a circle
« Reply #9 on: August 19, 2009, 06:18:44 pm »
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Since
        
        
        
              
        
Typing into calc will also give u
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/0

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Re: Area of a circle
« Reply #10 on: August 19, 2009, 06:19:41 pm »
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ITT: Exact values of

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TrueTears

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Re: Area of a circle
« Reply #11 on: August 19, 2009, 06:20:20 pm »
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how to compute log_e(i) ?
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/0

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Re: Area of a circle
« Reply #12 on: August 19, 2009, 06:24:54 pm »
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  ;)
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kamil9876

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Re: Area of a circle
« Reply #13 on: August 19, 2009, 06:27:28 pm »
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challenge:

use the above proof to "show" 1=0.

more of a challenge: Generalise that any integer equals 0.
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bigtick

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Re: Area of a circle
« Reply #14 on: August 23, 2009, 08:07:17 am »
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Let n be any integer, n = 1 + 1 + ..... + 1 = 0 + 0 + ..... + 0 = 0
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