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  LiveWire / Teen Forums / School & Homework Connection / Viewing Topic

How would I use dimensional analysis...
Replies: 7Last Post Oct. 13 6:30pm by Siress
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( Acid World )


Wealthy Hobo

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To illustrate whether V=Vi + at squared.

V being velocity, a acceleration and t time of course.

I always thought dimensional analysis was used for figuring out things like the amount of seconds in a year. Like conversions and shit.

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6:02 pm on Oct. 13, 2008 | Joined Jan. 2007 | 426 Days Active
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XMariex


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i always thought this stuff was
confusing!

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RebeccaEmOkiss


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I'm bad at that.

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6:03 pm on Oct. 13, 2008 | Joined Sep. 2008 | 25 Days Active
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EventerChick


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Oh, we did that like the first week of school in physics this year.
Wish I could be of help, but it's not clicking atm.

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6:03 pm on Oct. 13, 2008 | Joined July 2007 | 342 Days Active
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amazingness99


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That's what I thought it was for too....

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Siress


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good god man...

V is m/s, a is m/s^2, t is s.

m/s = m/s + (m/s^2)*(s)^2
m/s = m/s + m
Thus, not possible.


If you recall projectile motion, from Phys. or Calc., you know that the rate of change of displacement (velocity) is the integral of acceleration with respect to time. Thus, given some acceleration constant, V = a*t + Vi

Integrate that to get displacement: X = 1/2*a*t^2 + Vi*t + Xi

Post edited at 6:12 pm on Oct. 13, 2008 by Siress

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6:07 pm on Oct. 13, 2008 | Joined Sep. 2007 | 28 Days Active
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Wealthy Hobo

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Quote: from Siress at 6:07 pm on Oct. 13, 2008

good god man...  

V is m/s, a is m/s^2, t is s.  

m/s = m/s + (m/s^2)*(s)^2  
m/s = m/s + m  
Thus, not possible.  

 
If you recall projectile motion, from Phys. or Calc., you know that the rate of change of displacement (velocity) is the integral of acceleration with respect to time. Thus, given some acceleration constant, V = a*t + Vi  

Integrate that to get displacement: X = 1/2*a*t^2 + Vi*t + Xi


You made my whole worksheet very easy.

I wasn't thinking about converting velocity and acceleration into their basic components.

EDIT: I knew the equation itself was wrong, but I needed to be able to prove it using dimensional analysis.

Post edited at 6:14 pm on Oct. 13, 2008 by Acid World

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6:14 pm on Oct. 13, 2008 | Joined Jan. 2007 | 426 Days Active
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Siress


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No problem. Feel free to relieve yourself of some of those points in my general direction.

You know what I like about *chan? It's all of the quality ti..ROW ROW FIGHT THE POWAH!

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6:30 pm on Oct. 13, 2008 | Joined Sep. 2007 | 28 Days Active
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