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    Resistance — Eduqas A-Level Physics

    Test yourself on Resistance with EDUQAS A-Level practice questions.

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    Resistance explained

    This topic covers the fundamental principles of rectilinear and projectile motion.

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    Learners examine accelerated motion in a straight line, the behavior of bodies falling in a gravitational field, and the independence of vertical and horizontal motion for projectiles.

    What to demonstrate

    1. Definition of displacement, mean and instantaneous speed, velocity, and acceleration
    2. Interpretation of displacement-time and velocity-time graphs
    3. Derivation and application of equations for uniformly accelerated motion in a straight line
    Show all 6 objectives
    1. Description of motion in a gravitational field including terminal velocity
    2. Independence of vertical and horizontal components of projectile motion
    3. Calculations involving uniform velocity in one direction and uniform acceleration in a perpendicular direction

    Resistance exam tips

    Topic Overview

    Resistance is a fundamental concept in Physics, particularly in the study of electricity and circuits. At its core, resistance is the opposition a material offers to the flow of electric current. When electrons move through a conductor, they collide with atoms and ions within the material, impeding their progress and converting some of their electrical energy into heat. This opposition is quantified by Ohm's Law, V = IR, where V is the potential difference across the component, I is the current flowing through it, and R is its resistance, measured in Ohms (Ω).

    Understanding resistance is crucial for designing and analysing electrical circuits, from simple torch circuits to complex electronic devices. It helps explain why some materials are good conductors (low resistance) while others are insulators (very high resistance). Furthermore, resistance plays a vital role in energy transfer, as the heating effect of current (Joule heating) is a direct consequence of resistance, leading to applications like electric heaters and fuses, but also energy losses in power transmission lines. Mastery of this topic is essential for comprehending power dissipation (P = I²R or P = V²/R) and the behaviour of various circuit components.

    Within the WJEC A-Level Physics curriculum, the study of resistance extends beyond simple definitions. You'll investigate factors affecting resistance, such as length, cross-sectional area, and the material's intrinsic property called resistivity. The topic also delves into the current-voltage (I-V) characteristics of different components, distinguishing between 'ohmic' resistors, which obey Ohm's Law, and 'non-ohmic' components like filament lamps, diodes, and thermistors, whose resistance changes with voltage or temperature. This comprehensive understanding forms the bedrock for more advanced topics in electronics and electromagnetism.

    Key Concepts
    • →Definition of Resistance (R = V/I) and its unit, the Ohm (Ω), representing the opposition to current flow.
    • →Ohm's Law: For an ohmic conductor at constant temperature, the current is directly proportional to the potential difference across it (V ∝ I).
    • →Resistivity (ρ = RA/L): An intrinsic property of a material, independent of its shape, measured in Ohm-metres (Ωm). It dictates how well a material conducts electricity.
    • →Factors affecting resistance: Resistance is directly proportional to length (L), inversely proportional to cross-sectional area (A), and dependent on the material's resistivity (ρ) and temperature.
    • →I-V Characteristics: Graphs showing how current varies with potential difference for different components (e.g., ohmic resistor, filament lamp, diode, thermistor), revealing their behaviour.
    Marking Points
    • Definition of displacement, mean and instantaneous speed, velocity, and acceleration
    • Interpretation of displacement-time and velocity-time graphs
    • Derivation and application of equations for uniformly accelerated motion in a straight line
    • Description of motion in a gravitational field including terminal velocity
    • Independence of vertical and horizontal components of projectile motion
    • Calculations involving uniform velocity in one direction and uniform acceleration in a perpendicular direction
    Examiner Tips
    • 💡Always state the kinematic equation being used before substituting values
    • 💡Ensure all units are consistent (e.g., converting km/h to m/s) before calculation
    • 💡Use a clear sign convention for vector quantities like displacement and velocity
    • 💡When analyzing projectile motion, draw a sketch to separate horizontal and vertical components
    • 💡Check if the question implies air resistance is negligible or significant
    • 💡Always show your working clearly for calculations involving resistance, resistivity, and Ohm's Law. Include the formula used, substituted values, and the final answer with correct units (e.g., Ohms, Ohm-metres). Partial marks are often awarded for correct steps even if the final answer is wrong.
    • 💡When drawing or interpreting I-V graphs, pay close attention to the axes labels and scales. For non-ohmic components, ensure your graph accurately depicts the non-linear relationship and explain *why* it's non-linear (e.g., resistance of a filament lamp increases as it gets hotter).
    • 💡Be prepared to explain the microscopic origin of resistance and how temperature affects it. For metals, increased temperature leads to increased lattice vibrations, causing more frequent electron collisions. For semiconductors, increased temperature releases more charge carriers, which can *decrease* resistance.
    Common Mistakes
    • Confusing instantaneous and mean values of velocity or acceleration
    • Incorrectly interpreting the gradient of displacement-time graphs as acceleration rather than velocity
    • Failing to treat vertical and horizontal components of projectile motion as independent
    • Misapplying kinematic equations to non-uniform acceleration scenarios
    • Neglecting the effect of air resistance when describing real-world falling bodies
    • Students often confuse 'resistance' with 'resistivity'. Resistance (R) depends on the material's properties *and* its dimensions (length, area), whereas resistivity (ρ) is an intrinsic property of the material itself, independent of its shape or size.
    • Many assume that resistance is a constant value for all components. While it is for 'ohmic' resistors under constant conditions, components like filament lamps, thermistors, and diodes are 'non-ohmic', meaning their resistance changes significantly with temperature or applied voltage.
    • A common error is believing that current is 'used up' by a resistor. Current is conserved in a circuit; what resistors 'use up' is electrical energy, converting it into other forms like heat and light, leading to a potential difference (voltage drop) across them.
    Revision Plan
    1. 1Week 1, Day 1-2: Revisit definitions of V, I, R, and Ohm's Law. Practice calculations involving these, including series and parallel resistor combinations. Ensure you can confidently apply R_total = R1 + R2 + ... and 1/R_total = 1/R1 + 1/R2 + ...
    2. 2Week 1, Day 3-4: Focus on resistivity (ρ). Understand its definition, formula (ρ = RA/L), and units. Practice calculations involving resistivity to determine resistance of a wire or identify an unknown material. Understand how length and area affect resistance.
    3. 3Week 1, Day 5-7: Study I-V characteristics. Draw and interpret graphs for ohmic resistors, filament lamps, diodes, and thermistors. Explain *why* each component has its specific characteristic, focusing on how resistance changes with temperature or voltage.
    4. 4Week 2, Day 1-3: Delve into the microscopic explanation of resistance. Understand how free electrons interact with lattice ions in metals and how temperature affects this. Compare this to the behaviour of semiconductors and thermistors.
    5. 5Week 2, Day 4-5: Tackle past paper questions. Focus on a mix of calculation problems, graph interpretation, conceptual explanations, and experimental design questions related to resistance. Pay attention to command words like 'describe', 'explain', 'calculate', and 'suggest'.
    Exam Question Types
    • 📋Calculations: These questions require you to apply Ohm's Law (V=IR), the resistivity formula (R=ρL/A), and formulas for series and parallel resistors to solve for unknown values (e.g., current, voltage, resistance, resistivity, dimensions). Advice: Always state the formula, substitute values, and include correct units in your final answer.
    • 📋Graph Interpretation: You might be given I-V graphs for different components and asked to determine resistance at specific points, identify ohmic/non-ohmic behaviour, or compare the resistance of different components. Advice: Remember that resistance is the reciprocal of the gradient (R = V/I) or simply V/I at a point. Be able to explain the shape of the graph.
    • 📋Explanations: These questions often ask you to describe the factors affecting resistance, the microscopic origin of resistance, or the behaviour of specific non-ohmic components (e.g., why a filament lamp's resistance increases with temperature). Advice: Use precise scientific language and link macroscopic observations to microscopic phenomena.
    • 📋Experimental Design: You may be asked to outline a method to determine the resistivity of a material or investigate how resistance varies with temperature. Advice: Include clear steps, list necessary equipment, describe how measurements would be taken, and explain how results would be analysed (e.g., plotting a graph).
    Frequently Asked Questions
    What's the difference between resistance and resistivity?
    Resistance (R) is a measure of how much a specific object opposes current flow, depending on its material, length, and cross-sectional area. Its unit is the Ohm (Ω). Resistivity (ρ), on the other hand, is an intrinsic property of the material itself, indicating how strongly it resists current flow regardless of its shape or size. Its unit is the Ohm-metre (Ωm). So, a long, thin wire made of a certain material will have high resistance, but the material's resistivity remains constant.
    Why does a filament lamp's resistance increase with temperature?
    A filament lamp's resistance increases because it's a non-ohmic component. As current flows through the filament, it heats up significantly. In metals, increased temperature causes the positive metal ions in the lattice structure to vibrate with greater amplitude. This increases the frequency of collisions between the free electrons (which carry the current) and the vibrating ions, making it harder for electrons to pass through. This increased opposition to electron flow is observed as an increase in resistance.
    How do I calculate total resistance in series and parallel circuits?
    For resistors connected in series, the total resistance is simply the sum of individual resistances: R_total = R1 + R2 + R3 + ... This is because the current has only one path, and each resistor adds to the total opposition. For resistors connected in parallel, the reciprocal of the total resistance is the sum of the reciprocals of individual resistances: 1/R_total = 1/R1 + 1/R2 + 1/R3 + ... Here, the current splits, providing multiple paths, effectively reducing the overall opposition.
    What are ohmic and non-ohmic components?
    Ohmic components are those that obey Ohm's Law, meaning their resistance remains constant over a wide range of voltages and currents, provided temperature is constant. Their I-V graph is a straight line through the origin. Examples include standard resistors. Non-ohmic components, however, do not obey Ohm's Law; their resistance changes with voltage, current, or temperature. Examples include filament lamps (resistance increases with temperature), diodes (only conduct in one direction), and thermistors (resistance changes significantly with temperature).
    How do thermistors work and where are they used?
    Thermistors are temperature-sensitive resistors, typically made from semiconductor materials. Most common are NTC (Negative Temperature Coefficient) thermistors, whose resistance decreases significantly as temperature increases. This happens because higher temperatures provide enough energy to release more charge carriers within the semiconductor, allowing current to flow more easily. They are widely used in temperature sensing and control circuits, such as in thermostats, fire alarms, car engine temperature sensors, and digital thermometers, to monitor and regulate temperature.
    Does resistance 'use up' current?
    No, resistance does not 'use up' current. Current, which is the flow of charge, is conserved in a circuit. What resistance 'uses up' or, more accurately, dissipates, is electrical energy. As charge flows through a resistor, the electrical potential energy of the charge carriers is converted into other forms, primarily heat and sometimes light. This energy conversion is why there is a potential difference (voltage drop) across a resistor, but the number of charge carriers flowing per second (the current) remains the same before and after the resistor.