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| Meta Title | Understanding Hooke's Law: Force, Spring Constant, and Potential - Course Sidekick |
| Meta Description | Law document from Dallas County Community College, 5 pages, Hooke's Law Name: Instructor: Introduction Hooke's law F=−k ∆ x Where F is the restoring force, k is the spring constant and Δx is the displacement. Higher value of spring constant means it is harder to stretch a spring versus soft spring where the applic |
| Meta Canonical | null |
| Boilerpipe Text | Hooke's Law
Name:
Instructor:
Introduction
Hooke's law
F
=−
k ∆ x
Where F is the restoring force, k is the spring constant
and Δx is the displacement. Higher value of spring
constant means it is harder to stretch a spring versus soft
spring where the application of little force will produce a
large stretch.
Plotting Force versus displacement of two
springs with two different spring constants will illustrate
the point.
Potential Energy of a spring-object system is
E
p
=
k ∆x
2
2
Objectives:
Following aspects of Hooke's law are investigated through
the simulation:
1)relationship of force (F) with stretch or compression
of a spring (displacement Δx)
2)potential energy as a function of displacement
Experiment:
When you click on the link, you will see the simulation of
the Hooke's law. There are three tabs: Intro, Systems and
Energy. The lab uses a simulation developed by University
of Colorado at Colorado Boulder
Click to start the simulation
A.Click "Intro". Choose a spring constant (k) constant
below 500 N/m (different than 200N/m). Click all -
Applied force, Spring force, Displacement,
Equilibrium position and values. Use the red bar to
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# Understanding Hooke's Law: Force, Spring Constant, and Potential
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Course
PHYS 1401
Subject
Law
Date
Jul 27, 2023
Pages
5
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Hooke's Law Name: Instructor: Introduction Hooke's law F\=−k ∆ x Where F is the restoring force, k is the spring constant and Δx is the displacement. Higher value of spring constant means it is harder to stretch a spring versus soft spring where the application of little force will produce a large stretch. Plotting Force versus displacement of two springs with two different spring constants will illustrate the point. Potential Energy of a spring-object system is Ep \= k ∆x 2 2 Objectives: Following aspects of Hooke's law are investigated through the simulation:
1\)relationship of force (F) with stretch or compression of a spring (displacement Δx) 2\)potential energy as a function of displacement Experiment: When you click on the link, you will see the simulation of the Hooke's law. There are three tabs: Intro, Systems and Energy. The lab uses a simulation developed by University of Colorado at Colorado Boulder Click to start the simulation A.Click "Intro". Choose a spring constant (k) constant below 500 N/m (different than 200N/m). Click all - Applied force, Spring force, Displacement, Equilibrium position and values. Use the red bar to
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| Readable Markdown | Hooke's Law Name: Instructor: Introduction Hooke's law F\=−k ∆ x Where F is the restoring force, k is the spring constant and Δx is the displacement. Higher value of spring constant means it is harder to stretch a spring versus soft spring where the application of little force will produce a large stretch. Plotting Force versus displacement of two springs with two different spring constants will illustrate the point. Potential Energy of a spring-object system is Ep \= k ∆x 2 2 Objectives: Following aspects of Hooke's law are investigated through the simulation:
1\)relationship of force (F) with stretch or compression of a spring (displacement Δx) 2\)potential energy as a function of displacement Experiment: When you click on the link, you will see the simulation of the Hooke's law. There are three tabs: Intro, Systems and Energy. The lab uses a simulation developed by University of Colorado at Colorado Boulder Click to start the simulation A.Click "Intro". Choose a spring constant (k) constant below 500 N/m (different than 200N/m). Click all - Applied force, Spring force, Displacement, Equilibrium position and values. Use the red bar to
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