Difference between revisions of "Forest PHYS100 Chapt2"

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:<math>\bar s = \frac{d}{t}</math>
 
:<math>\bar s = \frac{d}{t}</math>
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The bar over the <math>s</math> just used to indicate that it is an average.
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==An example of calculating your average speed==
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 +
Suppose you drive from Pocatello to a friends house in Salt Lake.  You know that the distance is 150 miles.
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If it takes you 3 hours to drive there then your average speed is
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:<math>\bar s = \frac{150 \mbox{miles}}{3 \mbox{hours}}</math>
  
 
==Instantaneous speed==
 
==Instantaneous speed==

Revision as of 15:14, 30 August 2014

Chapt 2 Motion

Newton's Principia published in 1687 ( in latin and then 1726 in english).


Average speed

Average speed [math](s)[/math] is the ratio of the DISTANCE [math](d)[/math] you have traveled divided by the time [math](t)[/math] it took you to travel that distance.

[math]\mbox{Average Speed} = \frac{\mbox{Distance traveled}}{\mbox{Time traveled}}[/math]

We can write a formula to express the definition of speed using the above abreviations for speed, distance, and time

[math]\bar s = \frac{d}{t}[/math]

The bar over the [math]s[/math] just used to indicate that it is an average.

An example of calculating your average speed

Suppose you drive from Pocatello to a friends house in Salt Lake. You know that the distance is 150 miles.

If it takes you 3 hours to drive there then your average speed is

[math]\bar s = \frac{150 \mbox{miles}}{3 \mbox{hours}}[/math]

Instantaneous speed

Speed at a given instant in time.

Velocity

Acceleration

Graphing Motion

Forest_PHY100