Definitions Simplified Revision Notes for A-Level AQA Physics
Revision notes with simplified explanations to understand Definitions quickly and effectively.
Learn about Further Mechanics & Thermal Physics for your A-Level Physics Exam. This Revision Note includes a summary of Further Mechanics & Thermal Physics for easy recall in your Physics exam
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Definitions
1. Angular Speed (ω)
Definition: The rate of change of angular displacement, representing how fast an object rotates.
Formula:ω=2πf or ω=tθ , where θ is the angle in radians, t is time, and f is the frequency.
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Example: A wheel rotating at 2 revolutions per second has an angular speed of 2×2π=4πrad/s.
2. Centripetal Acceleration
Definition: The acceleration of an object moving in a circular path, directed towards the centre of the circle.
Formula:a=rv2=ω2r, where v is linear speed, r is radius, and ω is angular speed.
Explanation: Even though the object's speed is constant, its direction changes continuously, requiring an inward acceleration.
3. Centripetal Force
Definition: The force that keeps an object moving in a circular path, directed towards the centre of the rotation.
Formula:F=rmv2=mω2r
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Example: In a car taking a curved path, friction between the tyres and road provides the centripetal force to prevent it from skidding outward.
4. Critical Damping
Definition: The level of damping that brings a system back to equilibrium in the shortest possible time without further oscillation.
Explanation: Critical damping is used in systems where rapid return to rest is needed, such as car shock absorbers.
5. Damping
Definition: The process of energy dissipation in an oscillating system, leading to a gradual decrease in amplitude.
Explanation: Damping occurs due to forces like friction or air resistance. It can slow or stop oscillations, depending on the damping level.
6. Forced Vibrations
Definition: Oscillations that occur when an external force drives the system at a certain frequency.
Explanation: The amplitude depends on the driving frequency; at high frequencies, amplitude is low, while at low frequencies, it increases.
7. Free Vibrations
Definition:Natural oscillations that occur without an external force driving the motion.
Explanation: A pendulum, if displaced and released, will oscillate at its natural frequency without any continuous external force.
8. Overdamping
Definition: A damping level where the system is damped beyond the critical point, preventing oscillations but slowing the return to equilibrium.
Explanation: In overdamped systems, the object takes longer to reach equilibrium compared to critically damped systems.
9. Radian
Definition: A unit of angular measurement.
Explanation: One radian is the angle formed when the arc length is equal to the radius of the circle. There are 2π radians in a full circle.
10. Resonance
Definition: Occurs when the frequency of a driving force matches the natural frequency of the system, leading to a large increase in amplitude.
Explanation: Resonance is beneficial in some applications, such as tuning musical instruments, but can be destructive in structures if not controlled (e.g., bridge oscillations).
11. Simple Harmonic Motion (SHM)
Definition: Motion in which the acceleration of an object is directly proportional to its displacement and directed towards a fixed point.
Formula:a=−ω2x, where x is displacement and ω is angular frequency.
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Example: A mass on a spring exhibits SHM as it oscillates back and forth around an equilibrium position.
12. Underdamping
Definition: A type of damping where the system continues to oscillate while the amplitude gradually decreases over time.
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Example: A guitar string that vibrates after being plucked will experience underdamping, as it oscillates with a slowly reducing amplitude.
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Key Concepts Explained with Examples
Understanding Resonance through a Swing Example:
When pushing a swing, if you apply a force at the natural frequency of the swing (its period of back-and-forth motion), the amplitude increases significantly. This is resonance. However, if you push at a different frequency, the amplitude remains low.
SHM and Pendulums:
A simple pendulum exhibits SHM for small displacements. If displaced from equilibrium, the restoring force (gravity) pulls it back, creating an oscillatory motion. This force is proportional to the displacement, fulfilling the criteria for SHM.
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