Topic 3 - Wave Properties, Behaviours & Uses Flashcards
Four students and their teacher do an experiment to measure the speed of sound in air.
The teacher stands at a distance and fires a starting pistol into the air.
The students see the flash when the pistol is fired.
They measure the time from when they see the flash to when they hear the bang.
The students obtained a value of 240 m/s for the speed of sound.
The accepted value is 343 m/s.
Calculate the difference between the students’ value and the accepted value as a
percentage of the accepted value. (2)
343 - 240/343 x100 (1)
30% (1)
Four students and their teacher do an experiment to measure the speed of sound in air.
The teacher stands at a distance and fires a starting pistol into the air.
The students see the flash when the pistol is fired.
They measure the time from when they see the flash to when they hear the bang.
When the distance was 100 m, the students measured the following times:
0.43 s 0.35 s 0.50 s 0.38 s
Explain why their times vary so much. (2)
Explain one way the students might improve this experiment. (2)
Reaction time is significant (1)
Reaction time will be different for each of the students (1)
Effects on reaction times (1)
Students are at different distances from starting pistol (1)
Anticipation of flash/bang (1)
Use a much longer distance/electronic timer (1)
Gives a more manageable time to measure/reduces/eliminates impact of reaction time (1)
A radio station transmits on 97.4 MHz.
To receive the waves an aerial needs a length equal to half the wavelength of the radio
waves being transmitted.
Calculate the length of the aerial needed.
The speed of the radio waves is 3.00 × 108 m/s. (3)
Wavelength = wave speed/frequency (1)
3x10^8/97.4x10^6 (1)
1.5x10^8 (1)
The speed of sound in air is 300 m/s.
The speed of sound in water is 1500 m/s.
Calculate the ratio of the speed of sound in air to the speed of sound in water. (2)
300:1500 (1)
1:5 (1)
A water wave has a wavelength of 0.25 m and a frequency of 1.5 Hz.
Calculate the wave speed. (2)
0.25 x 1.5 (1)
0.38 (1)
Sound waves are longitudinal waves.
Water waves are transverse waves.
Describe the difference between longitudinal waves and transverse waves. (3)
Longitudinal - vibrations parallel to direction of travel (1)
Transverse - vibrations perpendicular to direction of travel (1)
Connection between direction of travel with direction of vibration (1)
Describe the motion of the particles for a loudspeaker as the wave travels through the air. (2)
Particles vibrate/oscillate backwards and forwards (1)
Along a radius/parallel to direction of travel/energy transfer (1)
About mean/fixed positions (1)
A tank of water is used to study water waves.
QRS is a straight line
An earthquake starts at Q.
A seismic wave travels from Q to S.
The seismic wave is a longitudinal wave.
The frequency of the seismic wave is 12Hz.
A technician measured the frequency of the water wave by counting how many waves passed him in 15 s.
Explain why this would not be a suitable method for measuring the frequency of the seismic wave. (2)
Waves cannot be seen (on arrival) (1)
Person will need another way of detecting the waves (1)
As a person can’t count to 12 in 1 second/at a rate of 12 per second (1)
Frequency too high (1)
A student is sitting on the shore of a lake watching ripples on the surface of the water moving past a toy boat.
The student has a stopwatch.
Describe how the student could determine the frequency of the ripples on the lake. (3)
Count the number of waves (1)
Arriving past a point in a specific time (1)
Use frequency = number of waves/time (1)
The speed of light is 3.0 × 108 m/s.
The wavelength of yellow light is 5.8 × 10−7 m.
Calculate the frequency of yellow light. (3)
State the unit.
Use the equation: frequency = speed/wavelength
3 x 10^8/5.8 x 10^-7 (1)
5.2 x 10^14 (1)
Hz (1)
Water waves are transverse waves.
Give another example of a transverse wave. (1)
Radio wave (1)
Microwave (1)
Infrared (1)
Visible light (1)
Ultraviolet (1)
X-rays (1)
Gamma rays (1)
EM-waves (1)
S-waves (1)
A technician stands at the side of the tank.
He counts the peaks of the waves as they pass him.
12 peaks pass the technician in a time of 15 s.
Calculate the frequency of the wave. (2)
12/15 (1)
0.8 (1)
Water waves are spreading out from a source.
A student measures the wavelength of the waves.
He uses a ruler to measure the distance from one crest to the next crest.
Explain how to improve the student’s method for measuring the wavelength. (2)
Measure across more than 1 wavelength (1)
Divide by the number of wavelengths (1)
A sound wave in air travels a distance of 220 m in a time of 0.70 s.
State the equation linking speed, distance and time. (1)
Calculate the speed of the sound wave in air. (2)
Speed = distance/time (1)
220/0.7 (1)
310 (1)
Sound travels slower in cold air than it does in warm air.
Speed of sound in air is =K/square root of density
The table gives some data about the speed of sound in air and the density of air.
Use the equation and the data in the table in Figure 10 to calculate the speed of sound in
warm air. (3)
Speed of sound in warm air = 331m/s density = 1.29
Speed of sound in cold air = ?m/s density = 1.16
K = 376 (1)
376/root of 1.16 (1)
349 m/s (1)
A cork is floating on the water.
Describe the motion of the cork.
You should include how the cork moves relative to the direction of travel of the wave. (2)
Moves up and down (1)
Perpendicular to wave travel (1)
A long metal rod is hit at one end by a hammer.
This causes a sound wave to travel along the inside of the metal rod.
Describe how hitting the rod causes a sound wave to travel along the inside of the rod. (2)
Particles at end vibrate more about fixed position (1)
Cause neighbouring particles to vibrate (1)
To investigate refraction in a rectangular glass block a student uses: a light box, protracted and glass block.
Describe how the student should measure the angle of refraction. (2)
Mark/trace where the line went into and out of the glass block (1)
Join entry and exit points (1)
Use a protractor to measure the angle between the normal and refracted light ray (1)
2 students, P and Q, try to measure the speed of sound in air. They are 50m apart.
P will clap his hands together.
When Q sees P clap his hands, she will start a timer.
When Q hears the clap, she will stop the timer.
Explain one way the students could improve their method. (2)
Make the distance between students larger/use microphone/data logger (1)
To give a more measurable time/to reduce effect of reaction times (1)
radio waves from a transmitter move upwards,
then meet a boundary between lower and upper layers of the atmosphere.
Explain what happens to the radio waves after they meet the boundary between the lower
and upper layers.
Your explanation should refer to changes in direction and speed of the waves. (4)
Wave P refracts towards the normal (1)
Because P slows down (1)
Wave Q is reflected at an equal angle to the boundary (1)
Without change of speed of Q (1)
When white light crosses the boundary between air and glass, it can split up into the colours of the spectrum.
Explain, in terms of speed, why the light behaves like this. (3)
The colours have different wavelengths (1)
Different wavelengths/colours travel at different speeds (1)
So refract by different amounts (1)
When the prongs of a tuning fork are struck, the prongs vibrate forwards and backwards/left and right.
Describe how the vibrating tuning fork causes a sound wave to travel through the air. (2)
The prong makes the air vibrate/oscillate (1)
In the same direction as the air travels (1)
Which colour of visible light has the longest wavelength? (1)
Red
Explain refraction and total internal reflection (6)
Refraction:
• Angle of incidence marked
• Angle of refraction marked
• Angles are measured from the normal
• Angle of refraction is bigger than the angle of incidence
• Rays of light travel in straight lines
• Refraction occurs at a boundary between two materials of different (optical) density
• The angle of incidence is less than the angle of refraction when light passes into a less dense medium (glass into air)
• Refraction is a change in direction of a light ray.
• Refracted rays bend away from the normal when light passes into a less dense medium (glass into air)
• The ray in the more dense medium (glass) travels more slowly
Total Internal Reflection:
• Possible critical angle marked
• Light stays inside the glass
• Only occurs when the incident light is in the more dense medium
• Only occurs when the incident angle is equal to greater than the critical angle
• Critical angle for glass is about 42’
• Angle of incidence is equal to the angle of reflection