General Wave Properties.pptx

PHYSICS – General Wave Properties

LEARNING
OBJECTIVES
Core
• Demonstrate understanding that
waves transfer energy without
transferring matter
• Describe what is meant by wave
motion as illustrated by vibration in
ropes and springs and by experiments
using water waves
• Use the term wavefront
• Give the meaning of speed, frequency,
wavelength and amplitude
• Distinguish between transverse and
longitudinal waves and give suitable
examples
• Describe how waves can undergo: –
reflection at a plane surface –
refraction due to a change of speed –
diffraction through a narrow gap
• Describe the use of water waves to
demonstrate reflection, refraction and
diffraction
Supplement
• Recall and use the equation v = f λ
• Describe how wavelength and gap size
affects diffraction through a gap
• Describe how wavelength affects
diffraction at an edge

Waves
When a stone is dropped
into a pond, ripples begin to
spread out across the
surface.

Waves
The tiny waves carry energy
– but there is no actual flow
of water across the pond.

Waves
Waves are just the
up and down
movement in water.
Peak
Trough

Waves
Waves are just the
up and down
movement in water.
Peak
Trough
There are other
sorts of waves, such
as:
Sound
Radio
Light

Waves
Waves are just the
up and down
movement in water.
Peak
Trough
There are other
sorts of waves, such
as:
Sound
Radio
Light
Waves have features
in common, and can be
divided into two main
types:
1. Transverse
2. Longitudinal

Transverse Waves Eg. light, ultra-violet, gamma
rays, radio.

rays, radio.
The to-and-fro movements of the wave are
called oscillations. In a transverse wave
these oscillations are at right angles to the
direction in which the energy is travelling.

rays, radio.
Features of transverse waves
1. Wavelength.
The distance
between any two
corresponding
points on the
wave. (metres)

rays, radio.
1. Wavelength.
The distance
between any two
corresponding
points on the
wave. (metres)
2. Amplitude. The
maximum
displacement of
the wave from its
rest point.

rays, radio.
1. Wavelength.
The distance
between any two
corresponding
points on the
wave. (metres)
2. Amplitude. The
maximum
displacement of
the wave from its
rest point.
3. Speed. The
speed of the wave
is measured in
metres per second
(m/s).

rays, radio.
4. Frequency. The number of
waves passing any point in
one second. The unit of
frequency is the hertz (Hz).
One hertz is one vibration
of the wave per second. The
time for one oscillation is
called the period.

rays, radio.
4. Frequency. The number of
waves passing any point in
one second. The unit of
frequency is the hertz (Hz).
One hertz is one vibration
of the wave per second. The
time for one oscillation is
called the period.
For example, if five complete
waves pass a given point in one
second (i.e. five complete
oscillations) then the
frequency is 5 Hz.

rays, radio.
Remember! The frequency (in Hz) is the
number of oscillations per second.
The period (in seconds) is the time for one
complete oscillation.
Frequency = 1
period

rays, radio.
The wave equation
Linking
together speed,
frequency and
wavelength.

rays, radio.
The wave equation
Linking
together speed,
frequency and
wavelength.
Speed = frequency x wavelength

rays, radio.
The wave equation
Linking
together speed,
frequency and
wavelength.
v = f λ
(λ = Greek letter
lambda)

rays, radio.
The wave equation
Linking
together speed,
frequency and
wavelength.
v = f λ
(λ = Greek letter
lambda)
m/s Hz m

rays, radio.
The wave equation
Linking
together speed,
frequency and
wavelength.
Example 1: a wave has a
wavelength of 12m. Calculate the
wave speed if it has a frequency of
20 Hz.
v = f λ
v = 20 x 12
v = 240 m/s

rays, radio.
The wave equation
Linking
together speed,
frequency and
wavelength.
20 Hz.
v = f λ
v = 20 x 12
v = 240 m/s
Example 2: a wave has a frequency
of 10 Hz. Calculate the wavelength
if it has a wave speed of 50 m/s.
v = f λ
λ = v / f
λ = 50 / 10
λ = 5 m

rays, radio.
The wave equation
Linking
together speed,
frequency and
wavelength.
20 Hz.
v = f λ
v = 20 x 12
v = 240 m/s
Example 2: a wave has a frequency
of 10 Hz. Calculate the wavelength
if it has a wave speed of 50 m/s.
v = f λ
λ = v / f
λ = 50 / 10
λ = 5 m
v
f λ

Longitudinal Waves Eg. Sound
http://www.physicsclassroom.com/class/sound/Lesson-1/Sound-as-a-Longitudinal-Wave

Compression Rarefaction

In longitudinal waves the
oscillations (vibrations) are
backwards and forwards.
The different sections are
known as compressions and
rarefactions.

In longitudinal waves the
oscillations (vibrations) are
backwards and forwards.
The different sections are
known as compressions and
rarefactions.
The oscillations in
longitudinal waves are in
the direction of travel.
Sound waves are
longitudinal waves.

Looking at Waves
We can study the properties of waves by
using a ripple tank.

Looking at Waves
http://en.wikipedia.org/wiki/Ripple_tank

Looking at Waves
Paddle
vibrates to
produce
waves.
A ripple tank
produces
water waves
that can be
reflected,
refracted and
diffracted.
wavefronts

Looking at Waves
If a plain
barrier is put
in the way
then the
waves are
reflected.

Looking at Waves
If a block is
submerged in
the tank then
the waves are
refracted.

Looking at Waves
If a block is
submerged in
the tank then
the waves are
refracted.
The block
makes the
water more
shallow
which slows
the waves
down.

Looking at Waves
If there is a
gap in the
barrier then
the waves will
be reflected –
if the gap is
smaller than
the
wavelength of
the waves.

Looking at Waves
However, if
the gap in the
barrier is
similar in
width to the
wavelength of
the wave,
then the
wavefronts
are
diffracted.

Looking at Waves
If the gap in
the barrier is
larger than
the
wavelength of
the waves,
then the wave
will pass
through
unchanged
apart from
slight
diffraction at
the edges.

General Wave Properties.pptx

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