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Difference between (mv^2)/2 and mv.

Name: Anonymous 2007-06-26 8:17 ID:FSWi1nCT

What is the difference between kinetic energy and momentum?

((mv^2)/2)/mv = (mv^2)/2mv = mv/2

Why is kinetic energy momentum squared and divided by 2?

Name: Anonymous 2007-06-26 10:02 ID:X/6Bg2bH

∫mv dv = mv^2/2

Name: Anonymous 2007-06-26 11:37 ID:Q7LknI4s

How do i type in integral signs?

Name: Anonymous 2007-06-26 11:50 ID:qoWE46sx

>>2
hahaha oh wow

Name: Anonymous 2007-06-26 12:03 ID:qoWE46sx

>>2
Wrong actually.

Name: Anonymous 2007-06-26 12:04 ID:qoWE46sx

>>2
∫mv dv = (m^2v^2)/2

Name: Anonymous 2007-06-26 12:04 ID:qoWE46sx

>>6
suck that, I disegard cocks

∫mv dv = (mv^2)/2
∫mv dmv = (m^2v^2)/2

Name: Anonymous 2007-06-26 12:05 ID:Heaven

im a nigger sage this thread

Name: Anonymous 2007-06-26 14:01 ID:MClkqayA

m∫v dv = mv^2/2
LOL MASS MUST BE CONSTANT WHEN USING MV^2/2 LOLOLOLOLOLOLOLOL
DONGS!

Name: RedCream 2007-06-26 15:44 ID:BpRpkb+H

#9, your assertion is not proven.  PROVE that the mass doesn't change when you're performing the calculus.  I know I lose a noticeable amount of weight, therefore the mass factor changes, which can be integrated.

Name: Anonymous 2007-06-26 20:57 ID:hyCvRRE1

W = ∫ F dr
  = ∫ ma dr
  = ∫ m dv/dt dr
  = ∫ m dr/dt dv
  = ∫ m v dv
  = 1/2 m v^2

P = ∫ F dt
  = ∫ ma dt
  = ∫ m dv/dt dt
  = ∫ m dv
  = mv

Name: Anonymous 2007-06-27 3:20 ID:IC423zu6

RedCream thinks he's a genius.  >>11 just proved him wrong.

Name: Anonymous 2007-06-27 3:46 ID:UUH2v25D

>>11
momentum is lowercase p. P is power which is dW/dt.

Name: RedCream 2007-06-27 3:57 ID:E/yiignc

#12:  "Humor" ... do you speak it muthafucka?

Name: Anonymous 2007-06-28 8:47 ID:KLM1w0xP

in >>1 something is not right

(mv^2)/2mv = mv/2

mv^2
----
2mv

you reckon that equals mv/2? cause i don't.

Name: Anonymous 2007-06-28 12:13 ID:Mv7LoyN3

>>15
That's why I told you to disregard cocks.

Name: 4tran 2007-06-29 6:51 ID:lInWGTlV

In the Newtonian limit, it's momentum^2/(2m)
In general, it's sqrt[(pc)^2 + (mc^2)^2]

The most important difference is that momentum has direction, while kinetic energy does not.  In addition, for a given system, momentum is conserved in the absence of external forces.  The same is not necessarily true for kinetic energy.

Name: Anonymous 2009-03-18 3:09

I'm feeling really keen, for some of that good ol' green

Marijuana MUST be legalized.

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