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Ok so here the deal kiddies, I know you guys like degrees but radians are so much easier, i mean 180 360 540 720 900 1080 1260 1440 thats a pain in the ass, i say 1 pi 2 pi 3 pi 4pi 5pi 6pi 7 pi 8pi is much easier
also It would show our amazing intellect as skiers and not gapers you know cause we are way smarter than everyone else:D
So you don't think people are going to scratch their heads when you tell them "dude, I just skied that pi/4 face. It was awesome!"
I think your spelling shows your intellect just fine:)
We could be less radical and do degrees, minutes, and seconds. Or we could (and will) just WTF and keep skiing.
drC
"dude I slid the rail and then did a 3 pi over 2 out it was sick"
or
"dude did you see me tweek out that 5 pi d spin?"
See? And you thought you would never use that crap.
Dude Calculus freaking rulesQuote:
Originally posted by Owens Never Sleeps
See? And you thought you would never use that crap.
I wouldn't call that calc....
Now if your talking about 3rd derivative of a tangent function, then where talking calc.....
e^i pi = -1
It's all about arc length.
The Inverse-Reciprocal Theorem
by Ireallyliketoski
Assume that there exists a number X whose domain lies within the Real Numbers, for all X <> 0, the number X is equal to its Inverse-Reciprocal.
Proof.
Given X, the inverse of X = 1/X. The reciprocal of (1/X) is equal to (1/X)^-1 = X. Hence, we have proven that X is equal to it's inverse-reciprocal.
QED.
Thats sickQuote:
Originally posted by Ireallyliketoski
The Inverse-Reciprocal Theorem
by Ireallyliketoski
Assume that there exists a number X whose domain lies within the Real Numbers, for all X <> 0, the number X is equal to its Inverse-Reciprocal.
Proof.
Given X, the inverse of X = 1/X. The reciprocal of (1/X) is equal to (1/X)^-1 = X. Hence, we have proven that X is equal to it's inverse-reciprocal.
QED.
sin(666)+cos(6^3) = Phi
Radians Rule see degrees are the devils number!