⇤ ← Revision 1 as of 2012-09-24 16:15:39
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* '''Cabinet:''' [:MechanicsCabinet:Mechanic (ME)] * '''Bay:''' [:MechanicsCabinetBayA1:(A1)] * '''Shelf:''' #1,2,3.. |
* '''Floor Item: ME, South Wall''' |
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In conservative systems, linear momentum is always conserved ( the full vector quantity. | In conservative systems, linear momentum is always conserved (the full vector quantity - magnitude & direction). Us |
[:PiraScheme#Mechanics: Table of Mechanics Demonstration] |
[:MEEquipmentList: List of Mechanics Equipment & Supplies] |
[:Demonstrations:Lecture Demonstrations] |
Air Table Collisions - Equal Mass, 1N40.20
Topic and Concept:
- [:Linear_Momentum#Collisions2D: 1N40. Collisions in Two Dimensions]
Location:
Floor Item: ME, South Wall attachment: mainPhoto
Abstract:
Collide two pucks of equal mass on an air table, one moving and one stationary, while varying the angle of impact between them.
Equipment |
Location |
ID Number |
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Air Table |
Floor Item: ME, South Wall |
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Air Pucks |
ME, Bay B1, Shelf #2 |
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Red & White Gas Cart |
ME, Bay B1, Shelf #2 |
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Important Setup Notes:
This demonstration requires a supply of compressed air!
Setup and Procedure:
- Connect the compressed air supply to the nozzle on the air table.
Turn on the air when ready. See air & gas cart page for operating instructions.
- Place the target puck about one third of the total table length away from the end. This will remain stationary.
- When ready, use your hand to accelerate the other puck from the far end of the table toward the target puck.
- Repeat this collision using different incident angles.
Cautions, Warnings, or Safety Concerns:
- Make sure you are using compressed air and NOT methane gas!
Discussion:
In conservative systems, linear momentum is always conserved (the full vector quantity - magnitude & direction). Us
attachment:CollisionsIn2D-Wikipedia.gif
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Videos:
[https://www.youtube.com/user/LectureDemostrations/videos?view=1 Lecture Demonstration's Youtube Channel]
References:
[https://en.wikipedia.org/wiki/Momentum#Multiple_dimensions Collisions in Multiple Dimensions - Wikipedia]
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