Representing waves презентация

Representing waves There are two ways we can represent a wave in a graph;

Слайд 1Representing waves


Слайд 2Representing waves
There are two ways we can represent a wave in

a graph;

Слайд 3Displacement/time graph
This looks at the movement of one point of the

wave over a period of time

1




Слайд 4Displacement/time graph
This looks at the movement of one point of the

wave over a period of time

1

PERIOD


Слайд 5Displacement/time graph
This looks at the movement of one point of the

wave over a period of time

1

PERIOD




Слайд 6Displacement/time graph
This looks at the movement of one point of the

wave over a period of time

1

PERIOD



IMPORTANT NOTE: This wave could be either transverse or longitudnal


Слайд 7Displacement/distance graph
This is a “snapshot” of the wave at a particular

moment

1

Distance cm

-1

-2

0.4

0.8

1.2

1.6



displacement
cm


Слайд 8Displacement/distance graph
This is a “snapshot” of the wave at a particular

moment

1

Distance cm

-1

-2

0.4

0.8

1.2

1.6



displacement
cm

WAVELENGTH


Слайд 9Displacement/distance graph
This is a “snapshot” of the wave at a particular

moment

1

Distance cm

-1

-2

0.4

0.8

1.2

1.6



displacement
cm

WAVELENGTH




Слайд 10Displacement/distance graph
This is a “snapshot” of the wave at a particular

moment

1

Distance cm

-1

-2

0.4

0.8

1.2

1.6



displacement
cm

WAVELENGTH



IMPORTANT NOTE: This wave could also be either transverse or longitudnal


Слайд 11Wave intensity


Слайд 12Wave intensity
This is defined as the amount of energy per unit

time flowing through unit area




It is normally measured in W.m-2

Слайд 13Wave intensity
For example, imagine a window with an area of 1m2.

If one joule of light energy flows through that window every second we say the light intensity is 1 W.m-2.

Слайд 14Intensity at a distance from a light source

I = P/4πd2

where d

is the distance from the light source (in m) and P is the power of the light source(in W)


Слайд 15Intensity at a distance from a light source
I = P/4πd2


d


Слайд 16Sound intensity
The lowest intensity that can normally be heard by a

human ear is 1 x 10-12 W.m-2




This is a sound intensity level of 0 dB


Слайд 17Intensity and amplitude


Слайд 18Intensity and amplitude
The intensity of a wave is proportional to the

square of its amplitude

I α a2

(or I = ka2)

Слайд 19Intensity and amplitude
This means if you double the amplitude of a

wave, its intensity quadruples!

I = ka2

If amplitude = 2a,
new intensity = k(2a)2
new intensity = 4ka2


Слайд 20Surfers know this!


Слайд 21Let’s try some more questions!


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