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Average Speed/Average Velocity Problem |
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| Sep20-04, 04:24 PM | #1 |
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Average Speed/Average Velocity Problem
I have a physics problem here that I need help solving. I need to figure out how to find the average speed and average velocity of a trip.
City A to City B is 55 miles with an angle 7.86 degrees west of north. City B to City C is 75.5 miles with an angle 25.9 degrees west of north City C to City D is 208 miles with an angle of 41.1 degrees west of north City D to City E is 98.8 miles with an angle of 5.45 degrees north of west ----I take one 10 minute stop to fill up gas. Then I return taking a scenic route: City E to City F is 89 miles with an angle of 24.1 degrees east of south City F to City G is 23.6 miles with an angle of 14.8 degrees east of south City G to City H is 194 miles with an angle of 41.2 degrees south of east City H to City A is 88.0 miles with an angle of 18.4 degrees south of east --------I spend 45 minutes at each city on the way back --------Average Speed for entire trip is 53.7 mi/h 1. what is the average speed and average velocity from City A to City C? 2. what is the average speed and average velocity from City C to City E? 3. What is the average speed and average velocity from City E to City A on the return? Any help would be greatly appreciated! |
| Sep20-04, 04:25 PM | #2 |
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Any help might be given if you show some of your own work!
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| Sep20-04, 04:28 PM | #3 |
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Do I break this down into all the x and y components? of each vector?
Our book uses average speed and average velocty as if they were the same, what is the main difference |
| Sep20-04, 04:33 PM | #4 |
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Average Speed/Average Velocity Problem
Velocity is a vector quantity; speed is the (scalar) magnitude of that quantity.
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| Sep20-04, 06:09 PM | #5 |
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speed = total distance / total time
velocity = change in displacement/change in time r cos angle= x component r sin angle= y component this is all I know |
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