
SHM
Presentation
•
Physics
•
12th Grade
•
Practice Problem
•
Hard
Daniel Simunic
Used 14+ times
FREE Resource
2 Slides • 12 Questions
1
SHM 1
Simple Harmonic Motion
2
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Type answer...
3
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Type answer...
4
Multiple Choice
As a mass attached to the end of a spring moves with SHM, the point where kinetic energy is zero is
at maximum displacement from the equilibrium position
at the equilibrium position
at the midpoint between the maximum displacement and the equilibrium position
5
Multiple Choice
As a mass attached to the end of a spring moves with SHM, the point where kinetic energy is maximum is
at maximum displacement from the equilibrium position
at the equilibrium position
at the midpoint between the maximum displacement and the equilibrium position
6
Multiple Choice
As a mass attached to the end of a spring moves with SHM, the point where elastic potential energy is minimum is
at maximum displacement from the equilibrium position
at the equilibrium position
at the midpoint between the maximum displacement and the equilibrium position
7
Multiple Choice
As a mass attached to the end of a spring moves with SHM, the point where elastic potential energy is maximum is
at maximum displacement from the equilibrium position
at the equilibrium position
at the midpoint between the maximum displacement and the equilibrium position
8
Multiple Select
Select all true statements about SHM
a=−ω2x
a∝−x
a=−x
The restoring force always acts towards the equilibrium position
9
Multiple Select
Select all true statements
acceleration is directly proportional to negative displacement
the frequency of oscillation can be calculated from the gradient of this graph
ω2A should be the label for maximum acceleration
gradient = -ω
10
Multiple Choice
What provides the restoring force for the tuning fork?
force of gravity
elastic force of metal
magnetic force
11
Pattern of SHM
The pattern traced out by a body undergoing SHM can be mapped using a reference circle
12
Fill in the Blanks
Type answer...
13
Fill in the Blanks
Type answer...
14
Multiple Choice
We can generate an equation for the spring's displacement from the reference circle using simple trigonometry. At any time t, the equation for displacemnt y, is:
y=Asinωt
y=Asint
y=ωt
y=Aωt
SHM 1
Simple Harmonic Motion
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