SHM Flashcards

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1
Q

Oscillate

A

? Vary in magnitude and position in a regular manner about a central point

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2
Q

When does an object experience Simple Harmonic Motion

A

? when its acceleration is directly proportional

to displacement and is in the opposite direction.

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3
Q

Equation for SHM

A

F = -kx

F = restoring force 
k = restoring constant 
x = displacement from the mid point
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4
Q

Frequency

A

Number of full cycles that occur each second

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5
Q

Full Cycle

A

Is the motion from maximum positive displace, to maximum negative displacement and then back to the maximum positive displacement again

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6
Q

Equation for angular frequancy

A

a = =w^2x

x =A cos(wt)

v = +_ w (A2-x2)^0.5

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7
Q

Spring Oscillator

A

? A mass on a spring which oscillates with SHM

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8
Q

Equation for time period for a spring oscillator

A

T = 2π√m/k

Period is not affected by gravitational field strength

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9
Q

Pendulum oscillators

A

? a mass on a string which oscillates with SHM

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10
Q

Equation for time period of a pendulum oscillator

A

T =2π √l/g

Not affected by the object’s mass

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11
Q

Describe energy transfer of a SHM Oscillation

A

Max (+) - Max PE
PE –> KE
Equilibrium - KE max, PE min
Max (-) PE Max

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12
Q

Equation for total energy in the system

A

1/2mw^2A^2

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13
Q

Natural vibration/ Free vibrations

A

? the frequency it would vibrate at, if there weren’t any added external force.

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14
Q

Forced/driven vibration

A

? Happens at the frequency of an applied periodic force (on and off)

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15
Q

Damping

A

? A reduction in amplitude of an oscillation as a result of energy being drained from the system to overcome frictional or other resistive forces.

eg: friction, air resistance

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16
Q

Deliberately damped systems

A

Car suspension systems
Spring doors
Swings
Speedometer dials

17
Q

4 types of damping

A

Light damping, heavy damping, critical damping, overdamping

18
Q

Light damping

A

? where the oscillations are damped slowly, normally caused by friction/air resistance

19
Q

Heavy damping

A

? Where the oscillations still continues but are brought to a stop more quickly

20
Q

Critical damping

A

? Involved stopping the oscillations in the quickest time possible

21
Q

Overdamping

A

Caused when a force is too great and stops the oscillation, but takes longer to return to the equilibrium position

22
Q

When does resonance take place

A

When the driving frequency is equal to the natural frequency

23
Q

When the object is at resonance..

A

The rate of energy transfer is at a maximum
Driving force is π/2 out of phase and ahead of the oscillations
The amplitude of oscillation is at a maximum

24
Q

Situations that resonance is wanted

A

Musical instruments