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| ||<:30%>[:PiraScheme#Mechanics: Table of Mechanics Demonstration]||<:30%>[:MEEquipmentList: List of Mechanics Equipment & Supplies]||<:30%>[:Demonstrations:Lecture Demonstrations]|| | ||<30% style="text-align:center">[[PiraScheme#Mechanics|Table of Mechanics Demonstration]] ||<30% style="text-align:center">[[MEEquipmentList|List of Mechanics Equipment & Supplies]] ||<30% style="text-align:center">[[Demonstrations|Lecture Demonstrations]] || |
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| '''Topic and Concept:''' | |
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| '''Topic and Concept:''' Properties Of Matter, [:PropertiesOfMatter: 1R10. Hooke's Law] |
. Properties Of Matter, [[PropertiesOfMatter#HookesLaw|1R10. Hooke's Law]] '''pira200 Listed''' |
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| * '''Cabinet:''' [:MechanicsCabinet:Mechanic (ME)] * '''Bay:''' [:MechanicsCabinetBayA1:(A1)] * '''Shelf:''' #1,2,3.. |
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| attachment: mainPhoto | * '''Floor Item:''' ME, East Wall {{attachment:HookesLaw-03-400.jpg}} |
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| Add weights to a large vertical spring one kg at a time. Examining the force-displacement which is marked in Newtons. ||<:style="width: 60%" :40%>'''Equipment'''||<:30%>'''Location'''||<:25%>'''ID Number'''|| |
Add weights to a large vertical spring one kg at a time while examining the force-displacement which is marked in Newtons. ||<40% style="" ;text-align:center">'''Equipment''' ||<30% style="text-align:center">'''Location''' ||<25% style="text-align:center">'''ID Number''' || |
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| ||apparatus||ME, Bay B1, Shelf #2|| || ||all other parts||ME, Bay B1, Shelf #2|| || ||...||ME, Bay B1, Shelf #2|| || |
||apparatus ||Floor Item: ME, East Wall || || |
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| '''''Important Setup Notes:''''' * ''''' ''''' |
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| '''Setup and Procedure:''' | '''''Important Setup Notes:''''' |
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| 1. List steps for setup then procedure. 1. ... |
* N/A '''Setup and Procedure:''' 1. Place the device so that the audience can see the spring. 1. Incrementally add weight to the weight hanger and observe the displacement. |
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| * | * N/A '''Discussion:''' Hooke's law states that the restoring force exerted by a spring is proportional to the displacement from equilibrium of the spring: F = -k * Δx, where F is the force, k is the spring constant associated with specifics of the spring, and Δx is the displacement from equilibrium of the spring. This law is applicable so long as the spring is not permanently deformed in the process. The negative sign is in the equation since the spring acts to oppose displacement. Our particular spring has a spring constant of 265.1 kg * s^-2^. || {{attachment:HookesLaw-03-250.jpg}} || {{attachment:HookesLaw-05-250.jpg}} || {{attachment:HookesLaw-07-250.jpg}} || || {{attachment:HookesLaw-10-250.jpg}} || {{attachment:HookesLaw-08-250.jpg}} || {{attachment:HookesLaw-09-250.jpg}} || |
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| '''Discussion:''' | |
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| Discuss the physics behind the demonstration, explaining some of the various steps of the demonstration when appropriate. ||attachment: photo||attachment: photo||attachment: photo||attachment: photo|| |
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| * [https://www.youtube.com/user/LectureDemostrations/videos?view=1 Lecture Demonstration's Youtube Channel] | * [[https://www.youtube.com/user/LectureDemostrations/videos?view=1|Lecture Demonstration's Youtube Channel]] |
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| * List any references | * [[https://en.wikipedia.org/wiki/Hooke's_law|Hooke's Law - Wikipedia]] |
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[:Instructional:Home] |
[[Instructional|Home]] |
Hooke's Law (AKA The Big Spring), 1R10.10
Topic and Concept:
Properties Of Matter, 1R10. Hooke's Law
pira200 Listed
Location:
Floor Item: ME, East Wall
Abstract:
Add weights to a large vertical spring one kg at a time while examining the force-displacement which is marked in Newtons.
Equipment |
Location |
ID Number |
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apparatus |
Floor Item: ME, East Wall |
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Important Setup Notes:
- N/A
Setup and Procedure:
- Place the device so that the audience can see the spring.
- Incrementally add weight to the weight hanger and observe the displacement.
Cautions, Warnings, or Safety Concerns:
- N/A
Discussion:
Hooke's law states that the restoring force exerted by a spring is proportional to the displacement from equilibrium of the spring: F = -k * Δx, where F is the force, k is the spring constant associated with specifics of the spring, and Δx is the displacement from equilibrium of the spring. This law is applicable so long as the spring is not permanently deformed in the process. The negative sign is in the equation since the spring acts to oppose displacement.
Our particular spring has a spring constant of 265.1 kg * s-2.
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