ch18 - oscillations Flashcards

(46 cards)

1
Q

oscillation

A

a repetitive back-and-forth or up-and-down motion

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2
Q

types of oscillations

A

. free
. forced

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3
Q

free oscillations

A

. when an object moves at its natural frequency
. no energy constantly added

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4
Q

forced oscillations

A

. body is forced to vibrate due to the oscillation of some other object
. not at natural frequency

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5
Q

natural frequency

A

the frequency at which a body vibrates when there is no resultant external resisitive force acting on it

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6
Q

eyes can only see oscillations of frequency less than

A

5 Hz

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7
Q

ways of observing oscillations

A

MASS-SPRING SYSTEMj
. trolley with two springs
. oscillating between two clamps

LONG PENDULUM
. mass on pendulum will swing back and forth

LOUDSPEAKER CONE
. signal generator makes loudspeaker vibrate
. electronic stroboscope to show cone movement

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8
Q

sinusoidal

A

having a magnitude that varies in the form of a sine curve

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9
Q

amplitude, xo

A

the maximum displacemegbmt of a particle from its equilibrium position

maximum displacement of a wave

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10
Q

period

A

time taken to make one complete oscillation

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11
Q

frequency

A

1/T

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12
Q

phase

A

the point that an oscillating particle has reached within the complete cycle of an oscillation

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13
Q

phase difference

A

the difference in the phases of two oscillating particles measured in degree or radians

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14
Q

simple harmonic motion (shm)

A

a body executes simple harmonic motion if its acceleration is directly proportional to its displacement from its equilibrium position, and in opposite direction to its displacement

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15
Q

shm situations

A

. when a pure sound wave travels through air, the air molecules vibrate with shm

. when ac flows in wire, the elctrons in the wire vibrate with shm

. there is a small ac in radio or tv when it is tuned to a signal in the form of electrons moving with shm

. atoms that make a molecule vibrate with shm

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16
Q

shm requirement

A

. mass that oscillates
. position where the mass is in equilibrium
. a restoring force that acts to return the mass to its equilibrium position

F proportional to x

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17
Q

velocity in shm

A

if on left side:

acceleration till center
max v at center
deceleration till right

repeat with negative velocity

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18
Q

displacement-time graph

A

. motion sensor with oscillating object
. ultrasonic pulses from sensor are reflected by the card on the trolley
. reflected pulses detected
. graph shown on screen display

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19
Q

graphs of shm

A

X-T GRAPH
. amplitude and T can be found
. sinusoidal

V-T GRAPH
. cosine type graph

A-T GRAPH
. sine graph starting in negative

20
Q

a is proportional to - x

21
Q

angular frequency

A

the frequency of a sinusoidal oscillation expressed in radians per second

22
Q

angular frequency (w)

23
Q

w = 2 pi/ T

24
Q

equations of shm

A

x = x0 * sinwt
x = x0 * coswt

25
difference between sine and cosine funtion of shm
sine: . starts at x = 0 cosine: . starts at x = x0
26
a = - w²x
acceleration of an object vibrating in shm
27
a-x graph for a graph for an oscillator executing shm
. straight line through origin . negative slope (minus sign) . gradient magnitude = w² gradient independent of amplitude
28
x = x0 * cos wt
29
v = ±w square root (x0² - x²)
speed oscillator
30
in cos graph
v0 = w x0
31
to find max speed
v0 = (2 pi f) x0
32
energy exchange between which two forms in shm
potential, kinetic
33
if potential energy increases
kinetic energy decreases
34
max potential energy where?
at sides
35
max kinetic energy where?
at centre
36
total energy in system is constant, provided
oscillations are undamped
37
total energy of system undergoing shm
E0 = 0.5mv² v0 = wx0 E0 = 0.5mw² x0²
38
damped
a damped oscillation is an oscillation in which resistive forces causes the energy of the system to be transferred to the surroundings as internal energy DECREASING AMPLITUDE SAME FREQUENCY
39
damping used
to reduce oscillations
40
resonance
a term used when a system oscillates with maximum amplitude by absorbing energy from a vibrating source
41
when does resonance occur
driving force frequency = natural frequency of oscillating system
42
observing resonance in lab
BARTON'S PENDULUMS . multiple pendlums of different length . one same length as driver pendulum will have increasing amplitude, and resonate MASS-SPRING SYSTEM . move hand at same speed as ball's bounce on spring
43
to a system in resonance
. natural frequency = frequency of driver . amplitude is maxium . absorbs greatest possible energy from the driver
44
how to reduce damaging effects of resonance
more damping = amplitude decreases less
45
critical damping
the minimum damping that causes the oscillating system to return to its equilibrium position in the minimum time and without oscillating lighter = more oscillation heavier = more time
46
using resonance
. musical instruments . microwaves - water molecule vibration, absorb microwave ratiation . MRI scanners - radio waves and atomic nuclei . radio/TV - tuner resonates only at wanted frequency