Chapter 25 Flashcards
(79 cards)
Who discovered that the time a pendulum takes to swing back and forth through small angles depends only on the length of the pendulum—the mass has no effect?
Galileo
Period
The time of a back-and-forth swing of the pendulum
What does the period of the pendulum depend on?
Only on the length of a pendulum and the acceleration of gravity
4). Does a long pendulum have a longer period or does a shorter pedulum have a longer period.
long pendulum
5). Why does a long pendulum have a longer period?
it swings back and forth more slowly—less frequently—than a short pendulum
What is the back-and-forth vibratory motion (often called oscillatory motion) of a swinging pendulum called?
simple harmonic motion
What is a sine curve?
a pictorial representation of a wave
What is the source of all waves?
something that vibrates
crests
the high points on a wave
The low points on a wave are called..
troughs
What does the term amplitude refer to?
the distance from the midpoint to the crest (or trough) of the wave
What does the amplitude equal?
the maximum displacement from equilibrium
What is the wavelength of a wave?
the distance from the top of one crest to the top of the next one/the distance between successive identical parts of the wave
What are the wavelength at the beach measured in?
meters
What are the wavelengths in the pond measured in?
centimeters
What is an object’s frquency>
The number of vibrations an object makes in a unit of time
A complete back-and-forth vibration is…
one cycle
The frequency of the vibrating source and the frequency of the wave it produces are the same. T OR F
True
The unit of frequency is called the…
hertz (Hz)
A frequency of one cycle per second is _______, two cycles per second is _______.
1Hz; 2Hz
Higher frequencies are measured in…
Kilohertz and/or Megahertz
Formula for frequency and period
frequency = 1/period; period = 1/frequency
How does most of the information around us get to us?
In some form of wave
Sound is energy that…
travels to our ears in the form of a wave