Skip to topic
    ← Back to course topics

    Waves in matter — OCR GCSE Physics

    Test yourself on Waves in matter with OCR GCSE practice questions.

    Start free

    7 days Premium · Then free forever · No card, no charge

    Waves in matter explained

    This subtopic introduces the fundamental concepts of wave motion, distinguishing between mechanical and electromagnetic waves.

    Read the full explanation

    It defines key wave parameters such as amplitude, wavelength, frequency, and period, and explores the relationship between these variables through the wave speed equation.

    What to demonstrate

    1. Definition of wavelength and frequency
    2. Distinction between transverse and longitudinal waves
    3. Application of the wave speed equation: wave speed (m/s) = frequency (Hz) × wavelength (m)
    Show all 5 objectives
    1. Understanding of wave motion in terms of amplitude, wavelength, frequency, and period
    2. Relationship between velocity, frequency, and wavelength in different media

    Waves in matter exam tips

    Quick Revision Summary (Key Takeaway)

    Waves in matter explores how waves transfer energy without transferring matter, covering transverse and longitudinal waves, their properties (amplitude, wavelength, frequency, period, and wave speed), and the reflection, refraction, and absorption of waves at boundaries. This topic is central to understanding sound, seismic waves, and the electromagnetic spectrum, and it underpins many real-world applications from medical imaging to communication technologies.

    Topic Overview

    Waves in matter is a fundamental topic in GCSE Physics that explains how energy is transferred through different mediums without the transfer of matter itself. This concept is crucial for understanding a wide range of phenomena, from the ripples on a pond to the seismic waves that travel through the Earth. The topic introduces two main types of waves: transverse and longitudinal, each with distinct characteristics and examples. Transverse waves, such as light and water waves, have oscillations perpendicular to the direction of energy transfer, while longitudinal waves, such as sound, have oscillations parallel to the direction of energy transfer.

    The study of waves also involves key quantities like amplitude, wavelength, frequency, period, and wave speed. These quantities are interconnected through the wave speed equation, v = f × λ, which is a core formula used in many calculations. Understanding how to measure and calculate these properties is essential for analysing wave behaviour, including reflection, refraction, and absorption at boundaries. This knowledge is not only examinable but also applicable to real-world technologies such as ultrasound imaging, optical fibres, and earthquake detection.

    In the broader context of the OCR GCSE Physics specification, waves in matter lays the groundwork for more advanced topics like the electromagnetic spectrum and sound waves. It also connects to concepts of energy transfer and the particle model of matter. Mastery of this topic is vital for achieving high marks in the exam, as it frequently appears in both multiple-choice and extended response questions, often requiring students to apply their understanding to unfamiliar scenarios.

    Key Concepts
    • →Transverse waves: oscillations are perpendicular to the direction of energy transfer (e.g., light, water waves).
    • →Longitudinal waves: oscillations are parallel to the direction of energy transfer (e.g., sound, seismic P-waves).
    • →Wave properties: amplitude (maximum displacement from equilibrium), wavelength (distance between two corresponding points), frequency (number of waves per second), period (time for one complete wave), and wave speed (distance travelled per second).
    • →The wave speed equation: v = f × λ, where v is speed in m/s, f is frequency in Hz, and λ is wavelength in m.
    • →Reflection, refraction, and absorption: waves change direction or lose energy when they interact with boundaries between different media.
    Marking Points
    • Definition of wavelength and frequency
    • Distinction between transverse and longitudinal waves
    • Application of the wave speed equation: wave speed (m/s) = frequency (Hz) × wavelength (m)
    • Understanding of wave motion in terms of amplitude, wavelength, frequency, and period
    • Relationship between velocity, frequency, and wavelength in different media
    Examiner Tips
    • 💡Ensure all calculations use the correct SI units (m/s, Hz, m)
    • 💡Be prepared to interpret wave diagrams and identify amplitude and wavelength
    • 💡Practice rearranging the wave speed equation to solve for frequency or wavelength
    • 💡Clearly distinguish between the properties of transverse and longitudinal waves in written responses
    • 💡Always use the correct units: frequency in hertz (Hz), wavelength in metres (m), and speed in metres per second (m/s). Convert units if necessary.
    • 💡When describing wave motion, use precise terms like 'oscillations', 'energy transfer', 'perpendicular', and 'parallel' to gain full marks.
    • 💡For 6-mark questions, structure your answer logically: define the wave type, explain the energy transfer, and give an example. Use diagrams if allowed to illustrate your points.
    Common Mistakes
    • Misinterpreting distance and displacement-time graphical presentations of waves
    • Difficulty explaining how images and traces are formed in ultrasound and sonar contexts
    • Confusing the direction of travel and direction of vibration for transverse versus longitudinal waves
    • Misconception: In a transverse wave, the particles move along with the wave. Correction: Particles oscillate perpendicular to the direction of energy transfer; they do not travel with the wave.
    • Misconception: Frequency and speed are the same thing. Correction: Frequency is the number of waves per second, while speed is the distance a wave travels per second. They are related by v = f × λ.
    • Misconception: Sound waves are transverse because they can travel through solids. Correction: Sound is a longitudinal wave; it travels through solids, liquids, and gases as compressions and rarefactions.
    Revision Plan
    1. 1Week 1, Days 1-2: Review the definitions of transverse and longitudinal waves, and list examples of each. Watch a video or use a simulation to visualise wave motion.
    2. 2Week 1, Days 3-4: Learn the wave properties (amplitude, wavelength, frequency, period) and practice measuring them from diagrams. Use flashcards to memorise definitions.
    3. 3Week 1, Days 5-7: Master the wave speed equation v = f × λ. Solve at least 10 practice problems, including rearranging the formula and converting units.
    4. 4Week 2, Days 1-2: Study reflection, refraction, and absorption of waves. Draw ray diagrams for reflection and refraction, and note the differences.
    5. 5Week 2, Days 3-4: Attempt past exam questions on waves, focusing on calculation questions and 6-mark explanations. Mark your answers using mark schemes.
    6. 6Week 2, Days 5-7: Review your mistakes, revisit weak areas, and take a timed practice test. Use active recall to test yourself on key definitions and formulas.
    Exam Question Types
    • 📋Calculation questions: These require you to use v = f × λ or calculate frequency from time period. Always show your working and include units.
    • 📋Definition questions: You may be asked to define terms like amplitude, wavelength, or frequency. Give precise definitions with correct terminology.
    • 📋Diagram-based questions: You might be given a wave diagram and asked to label amplitude, wavelength, or identify the type of wave. Practice reading diagrams carefully.
    • 📋6-mark extended response: You may be asked to explain how waves transfer energy or compare transverse and longitudinal waves. Structure your answer with clear points and examples.
    Command Word Expectations (OCR)
    State

    Give a brief, factual answer without explanation. For example, 'State the equation linking wave speed, frequency, and wavelength.' Answer: v = f × λ.

    Calculate

    Show your working, substitute values into the correct formula, and give the final answer with units. Marks are awarded for each step.

    Explain

    Provide a reason or mechanism. Use 'because' or 'therefore' to link cause and effect. For example, 'Explain why sound cannot travel in a vacuum.' Answer: Sound is a longitudinal wave that requires a medium to transfer energy; in a vacuum there are no particles to vibrate, so no sound is transmitted.

    How Students Lose Marks (Examiner Pitfalls)
    Pitfall: Students often confuse the direction of particle oscillation with the direction of energy transfer, leading to incorrect classification of wave types.
    ❌ Weak Answer (Loses Marks):A transverse wave is a wave where the particles move up and down.
    Example improved answer:A transverse wave is one in which the oscillations of the particles are perpendicular to the direction of energy transfer. For example, light waves and water waves are transverse.
    Examiner Tip: Always state the direction of particle oscillation relative to the direction of energy transfer. Use the terms 'perpendicular' and 'parallel' precisely.
    Pitfall: In wave speed calculations, students often forget to convert units (e.g., cm to m) or misread the frequency from a graph, leading to incorrect answers.
    ❌ Weak Answer (Loses Marks):The wave speed is 10 m/s because I multiplied 5 by 2.
    Example improved answer:Given frequency = 5 Hz and wavelength = 2 m, wave speed = frequency × wavelength = 5 Hz × 2 m = 10 m/s. Always check units: if wavelength is in cm, convert to metres first.
    Examiner Tip: Always write down the formula, substitute values with units, and check that your final answer has the correct unit (m/s). Convert all measurements to SI units before calculating.
    Step-by-Step Worked Solutions

    Question: A student investigates water waves in a ripple tank. She measures the time for 20 waves to pass a point as 10 seconds. The wavelength is measured as 0.05 m. Calculate the wave speed.

    1. 1.Step 1: Identify given values: time for 20 waves = 10 s, wavelength = 0.05 m.
    2. 2.Step 2: Calculate frequency: frequency = number of waves / time = 20 / 10 = 2 Hz.
    3. 3.Step 3: Use wave speed formula: v = f × λ = 2 Hz × 0.05 m = 0.1 m/s.
    Final Answer: The wave speed is 0.1 m/s.

    Question: Explain, in terms of energy transfer, why a floating cork on water moves up and down but does not move horizontally as a wave passes. (3 marks)

    1. 1.Step 1: State that the wave transfers energy, not matter.
    2. 2.Step 2: Describe that the cork oscillates about a fixed position as the wave passes.
    3. 3.Step 3: Conclude that the cork moves perpendicular to the direction of energy transfer (for transverse waves) and does not travel with the wave.
    Final Answer: The wave transfers energy through the water, but the water particles (and the cork) only oscillate about their equilibrium positions. The cork moves up and down because the wave is transverse, and it does not move horizontally because the energy is transferred through the water, not by the water itself moving along.
    Active Recall Memory Test
    What is the difference between a transverse and a longitudinal wave?
    Key Fact: Transverse waves have oscillations perpendicular to the direction of energy transfer, while longitudinal waves have oscillations parallel to the direction of energy transfer.
    Write down the wave speed equation and state the units for each symbol.
    Key Fact: v = f × λ, where v is speed in m/s, f is frequency in Hz, and λ is wavelength in m.
    What is the period of a wave if its frequency is 50 Hz?
    Key Fact: Period T = 1/f = 1/50 = 0.02 s.
    Give two examples of transverse waves and two examples of longitudinal waves.
    Key Fact: Transverse: light waves, water waves. Longitudinal: sound waves, seismic P-waves.
    Frequently Asked Questions
    Why does sound travel faster in solids than in gases?
    Sound travels as a longitudinal wave, transferring energy through particle vibrations. In solids, particles are closely packed and strongly bonded, so vibrations are passed on more quickly. In gases, particles are far apart and collisions are less frequent, so the wave travels slower. The speed of sound depends on the medium's density and elasticity.
    What is the difference between wave speed and frequency?
    Wave speed is the distance a wave travels per second (in m/s), while frequency is the number of complete waves passing a point per second (in Hz). They are related by the equation v = f × λ. A wave can have a high frequency but a low speed if the wavelength is small, or vice versa.
    How do I calculate the wavelength from a graph?
    On a displacement-distance graph, measure the distance between two consecutive points that are in phase, such as two adjacent crests or troughs. This distance is the wavelength. On a displacement-time graph, you can find the period (time for one complete wave) and then use the wave speed to calculate wavelength using λ = v × T.
    Why can't sound travel through a vacuum?
    Sound is a longitudinal wave that requires a medium (solid, liquid, or gas) to transfer energy. In a vacuum, there are no particles to vibrate and transmit the wave, so sound cannot travel. This is why space is silent.
    What is the amplitude of a wave and how does it affect the wave?
    Amplitude is the maximum displacement of a particle from its equilibrium position. It determines the energy carried by the wave: the greater the amplitude, the more energy the wave transfers. For sound waves, amplitude relates to loudness; for light waves, it relates to brightness.
    What happens when a wave hits a boundary between two different media?
    When a wave hits a boundary, it can be reflected, refracted, or absorbed. Reflection occurs when the wave bounces back, refraction is when the wave changes direction due to a change in speed, and absorption is when the wave's energy is transferred to the medium. The behaviour depends on the properties of the two media and the angle of incidence.