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    Mechanics — Edexcel A-Level Physics

    Test yourself on Mechanics with PEARSON EDEXCEL A-Level practice questions.

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    Mechanics explained

    This topic covers the fundamental principles of electric circuits, including the definitions of current, potential difference, and resistance.

    Read the full explanation

    It explores the conservation of charge and energy in series and parallel circuits, the properties of various electrical components, and the application of Ohm's law and resistivity.

    Read the Mechanics study guideFull revision notes for Edexcel A-Level Physics

    What to demonstrate

    1. Use of I = ΔQ/Δt
    2. Use of V = W/Q
    3. Use of R = V/I
    Show all 13 objectives
    1. Application of charge conservation in circuits
    2. Application of energy conservation in circuits
    3. Derivation and use of series and parallel resistance formulas
    4. Use of P = VI, P = I²R, P = V²/R, and W = VIt
    5. Interpretation of I-V graphs for ohmic conductors, filament bulbs, thermistors, and diodes
    6. Use of R = ρl/A
    7. Use of I = nqvA
    8. Analysis of potential divider circuits
    9. Distinction between e.m.f. and terminal potential difference
    10. Modeling resistance changes with temperature and illumination

    Mechanics exam tips

    Topic Overview

    Mechanics is the branch of physics that deals with the motion of objects and the forces that cause or change that motion. In Edexcel A-Level Physics, this topic forms the foundation for understanding everything from everyday movements to complex engineering systems. You'll explore concepts like kinematics (describing motion), dynamics (forces and Newton's laws), and energy principles, all of which are essential for later topics such as materials, oscillations, and astrophysics.

    Mastering mechanics is crucial because it develops your ability to model real-world situations mathematically. You'll learn to draw free-body diagrams, resolve forces into components, and apply equations of motion to predict outcomes. These skills are not only tested directly in exams but also underpin practical investigations and problem-solving in other areas of physics. A strong grasp of mechanics will give you confidence in tackling multi-step calculations and interpreting physical scenarios.

    Within the Edexcel specification, mechanics is covered in Topics 2 (Mechanics) and 3 (Electric Circuits) but primarily in Topic 2. You'll study motion along a straight line, vectors, projectile motion, Newton's laws, momentum, and work, energy, and power. The topic also introduces key practical skills, such as using ticker timers or light gates to measure acceleration, and analysing data to verify relationships like F=ma.

    Key Concepts
    • →SUVAT equations: These five equations (v = u + at, s = ut + ½at², etc.) describe motion with constant acceleration. You must know when to use each and be able to derive them from velocity-time graphs.
    • →Newton's laws of motion: First law (inertia), second law (F=ma), and third law (action-reaction pairs). Understanding these is essential for analysing forces in equilibrium and non-equilibrium situations.
    • →Conservation of momentum: In a closed system, total momentum before a collision equals total momentum after. This principle is used to solve collision and explosion problems, including elastic and inelastic collisions.
    • →Work, energy, and power: Work done = force × distance moved in direction of force. Kinetic energy = ½mv², gravitational potential energy = mgh. Power = work done / time = force × velocity. The principle of conservation of energy is key.
    • →Projectile motion: Objects moving under gravity with no air resistance. You must resolve initial velocity into horizontal and vertical components, treat each direction independently, and use SUVAT equations for the vertical motion.
    Marking Points
    • Use of I = ΔQ/Δt
    • Use of V = W/Q
    • Use of R = V/I
    • Application of charge conservation in circuits
    • Application of energy conservation in circuits
    • Derivation and use of series and parallel resistance formulas
    • Use of P = VI, P = I²R, P = V²/R, and W = VIt
    • Interpretation of I-V graphs for ohmic conductors, filament bulbs, thermistors, and diodes
    • Use of R = ρl/A
    • Use of I = nqvA
    • Analysis of potential divider circuits
    • Distinction between e.m.f. and terminal potential difference
    • Modeling resistance changes with temperature and illumination
    Examiner Tips
    • 💡Ensure all calculations are shown clearly with appropriate units
    • 💡Be prepared to interpret I-V characteristics for non-ohmic components
    • 💡Practice analyzing potential divider circuits with variable resistors
    • 💡Understand the physical models behind resistance changes in thermistors and LDRs
    • 💡Use significant figures appropriately in all calculations
    • 💡Always draw a clear free-body diagram for force problems. Label all forces with their names and directions. This helps you apply Newton's second law correctly and avoid missing forces like friction or tension.
    • 💡When using SUVAT equations, list the known variables (u, v, a, s, t) and identify which one you need. Choose the equation that contains the three knowns and the unknown. Check units – convert km/h to m/s by dividing by 3.6.
    • 💡For momentum questions, define a positive direction and stick to it. Write down the total momentum before and after the collision, including signs. If a velocity is in the opposite direction, it's negative. This avoids sign errors.
    Common Mistakes
    • Confusing e.m.f. with terminal potential difference
    • Incorrectly applying Ohm's law to non-ohmic components
    • Misinterpreting I-V graphs for non-linear components
    • Errors in deriving or applying series and parallel resistance formulas
    • Incorrect use of units for resistivity and other derived quantities
    • Confusing weight and mass: Weight is a force (W=mg) measured in newtons, while mass is the amount of matter in kilograms. On the Moon, your mass stays the same but your weight changes because g is different.
    • Thinking that a constant speed means zero net force: According to Newton's first law, if an object moves at constant velocity, the net force is zero. Friction or other forces may be present, but they balance out.
    • Assuming that action-reaction forces cancel each other: Newton's third law pairs act on different objects, so they don't cancel. For example, a book on a table exerts a downward force on the table, and the table exerts an equal upward force on the book – these act on different bodies.
    Frequently Asked Questions
    What is the difference between speed and velocity?
    Speed is a scalar quantity that only tells you how fast an object is moving, while velocity is a vector that includes both speed and direction. For example, a car travelling at 30 m/s east has a velocity of 30 m/s east; if it turns, its speed may stay the same but its velocity changes because the direction changes. In equations, speed is the magnitude of velocity.
    How do I know which SUVAT equation to use?
    List the five variables: u (initial velocity), v (final velocity), a (acceleration), s (displacement), t (time). Identify which three you know and which one you need to find. Then pick the equation that contains those four variables. For example, if you know u, a, t and want v, use v = u + at. If you know u, v, a and want s, use v² = u² + 2as.
    What is the difference between elastic and inelastic collisions?
    In an elastic collision, both momentum and kinetic energy are conserved. In an inelastic collision, momentum is conserved but kinetic energy is not – some energy is transformed into heat, sound, or deformation. Perfectly inelastic collisions are when objects stick together after colliding. In exam questions, you may be asked to calculate the loss in kinetic energy.
    How do I resolve forces into components?
    If a force F acts at an angle θ to the horizontal, its horizontal component is F cos θ and its vertical component is F sin θ. Always draw a right-angled triangle with the force as the hypotenuse. The component adjacent to the angle uses cosine, and the opposite uses sine. This is essential for analysing objects on slopes or forces at angles.
    What is the principle of moments and when do I use it?
    The principle of moments states that for a body in equilibrium, the sum of clockwise moments about any point equals the sum of anticlockwise moments. A moment is the turning effect of a force, calculated as force × perpendicular distance from the pivot. You use it to solve problems involving levers, seesaws, or any system where forces cause rotation. Remember to take moments about a point that eliminates unknown forces.
    How do I calculate the stopping distance of a car?
    Stopping distance = thinking distance + braking distance. Thinking distance is the distance travelled during the driver's reaction time (speed × reaction time). Braking distance depends on the initial speed and deceleration: use v² = u² + 2as with v=0, a negative (deceleration). Factors like road conditions, tyre grip, and speed affect braking distance. In exams, you may be given a graph or data to calculate these.