party

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  hscishard

• Apr 17, 2010

OMFG. Lemme find the thread

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  hscishard

• Apr 17, 2010

I was just refering to iRuler's post.

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  hscishard

• Apr 15, 2010

Ok ok. 1-0 It is.

God. Are.You.Serious.
http://community.boredofstudies.org/3/non-school/243898/rep-rep-rep.html#post5048296

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  hscishard

• Apr 15, 2010

There there, it's only 1-0. You can still catch up.

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  hscishard

• Apr 15, 2010

--o--|--x--|--o---

--o--|--x--|--x-- <---- I win. How could you not see that?

--x--|--x--|--o--

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  hscishard

• Apr 15, 2010

-----|--x--|--o---

--o--|--x--|--x--

--x--|-----|--o--

H

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  hscishard

• Apr 15, 2010

-----|-----|--o---

-----|--x--|--x--

--x--|-----|--o--

H

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  hscishard

• Apr 15, 2010

-----|-----|--o---

-----|--x--|-----

--x--|-----|-----

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  hscishard

• Apr 15, 2010

Fine. I'll let you get by just this once.

-----|-----|-----

-----|-----|-----

--x--|-----|-----

Your turn.

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  hscishard

• Apr 15, 2010

You went out, I win

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  hscishard

• Apr 15, 2010

Yea why?

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  hscishard

• Apr 15, 2010

Give who a break?


No.

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  UnrealAnchovies

• Apr 15, 2010

I'm great thanks. Howsabout you?

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  hscishard

• Apr 15, 2010

Never will let you go.

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  UnrealAnchovies

• Apr 15, 2010

I was just visiting outa curiosity LOL. I'm not anyone you probably know.

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  hscishard

• Apr 15, 2010

Because Sam fell for it. I thought you would too.
Damn you're smarter than her.

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  hscishard

• Apr 15, 2010

The derivate of e^x is actually in fact e^x times the gradient at the y-intercept. Coincidently, the gradient of e^x happens to be exactly 1. Therefore the derivative of e^x is actually e^x.

Hence this is the reason why the number e is the fundamental number to apply calculus to exponential graphs. For example. With the use of logarithms, we can actually differentiate a^x, where a is any real number. We do this by using the change of base forumla. The result is 1/xlog(a). Therefore we can apply calculus to any exponential graphs.

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  hscishard

• Apr 15, 2010

G2G. Man you still haven't played with me

(MSN)

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  hscishard

• Apr 15, 2010

You get my point, don't you?

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  hscishard

• Apr 15, 2010

I just can't describe it with words