User:Fiskars007

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Some Random Garbage Follows. These aren't the droids you're looking for.

Fiskars007

en	This user is a native speaker of English.

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Cet utilisateur peut contribuer avec un niveau intermédiaire en français.

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Perl

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java-0

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1 Final prom drive playlist
2 Prom drive playlist Suggestion, courtesy ICM
3 Physics Statics Test equations
4 Physics equations

[edit] Final prom drive playlist

'Prom Drive 1' -- 29.6 minutes

Reel Big Fish - Ban The Tube Top (3:11)
Kawada Mami - JOINT (4:02)
R.E.M. - What's The Frequency, Kenneth? (4:00)
Boston - Peace of Mind (5:05)
The All-American Rejects - Dirty Little Secret (3:17)
Reel Big Fish - Take On Me (3:02)
Reel Big Fish - Party Down (4:09)
Kawada Mami - Get my way! (2:57)

'Prom Drive 2' - 27.7 minutes

Caramell - Caramelldansen (Speedycake Remix) (2:57)
Fountains of Wayne - Stacy's Mom (3:18)
Journey - Don't Stop Believin' (4:10)
Ayumi Hamasaki - evolution (Time is Pop) (4:59)
Queen - Bohemian Rhapsody (5:59)
Rick Astley - Never Gonna Give You Up (3:35)
Weird Al Yankovic - White & Nerdy (2:50)

[edit] Prom drive playlist Suggestion, courtesy ICM

Caramelldansen (Speedycake Remix) (2:56)
Journey - Don't Stop Believing (4:10)
Queen - Bohemian Rhapsody (5:51)
Ayumi Hamasaki - Evolution (Time is Pop Remix) (4:58)
Fountains of Wayne - Stacy's Mom (3:18)
Weird Al - White and Nerdy (2:49)

[edit] Physics Statics Test equations

2. $C=\frac{ke_{0}A}{d}$

4. $\frac{Kq^{2}}{2l\sin (\theta )}=mg\tan (\theta )$

9a. $W=qEd=\frac{1}{2}mv^{2}$

10. $\begin{align} & F_{1}=\frac{Kq_{1}q_{2}}{r^{2}}=\frac{K(2)(1)}{r^{2}} \\ & F_{2}=\frac{Kq_{1}q_{2}}{r^{2}}=\frac{K(.5)(.5)}{r^{2}} \\ \end{align}$

Explanation for 10: Touching the charges grounds them (like you touching a doorknob after walking through a carpet on a dry day -- shock time!), so their charges are equal after the...touching. Charge is conserved, so each charge is now 1/2. In this way, F1 is 8 times greater than F2, so the answer is E.

[edit] Physics equations

[edit] Range of a Case 1 Projectile (Artemis)

$r=V_{0\text{x}}\times \sqrt{\frac{2h}{g}}$

[edit] Derivation of previous

$\begin{align} & r=V_{0}t \\ & h=V_{0\text{y}}+{\scriptstyle{}^{1}\!\!\diagup\!\!{}_{2}\;}gt^{2} \\ & V_{0\text{y}}=0 \\ & h={\scriptstyle{}^{1}\!\!\diagup\!\!{}_{2}\;}gt^{2} \\ & t^{2}=\frac{2h}{g} \\ & t=\sqrt{\frac{2h}{g}} \\ & r=V_{0\text{x}}\times \sqrt{\frac{2h}{g}} \\ \end{align}$