Simple harmonic systemsAQA A-Level Physics: Flashcards
What these 13 flashcards ask
- State the time period equation for a mass-spring system.
- State the time period equation for a simple pendulum.
- Does the period of a mass-spring system depend on g?
- Why is the pendulum only approximately SHM?
- How does the period change if the mass on a spring is quadrupled?
- State the time period of liquid of column length L in a U-tube.
- State the total energy of an undamped mass-spring oscillator.
- Where is kinetic energy a maximum in SHM?
- How do kinetic and potential energy vary with time?
- What happens to amplitude and total energy under damping?
- What is critical damping?
- In Required practical 7, which graph gives k for a mass-spring system?
- In Required practical 7, why use a fiducial marker?
Exam questions on Simple harmonic systems
- A 0.250 kg mass hangs from a light spring of spring constant 40 N m⁻¹. The mass is pulled down a small distance and released, so that it oscillates vertically with simple harmonic motion.The apparatus is taken to the Moon, where the gravitational field strength is smaller, and the oscillation is repeated with the same mass and spring. State and explain the effect on the time period.2 marks
- A student sets up a simple pendulum in a laboratory using a small dense bob on a light inextensible string. The distance from the point of suspension to the centre of the bob is 0.640 m. The local gravitational field strength is 9.81 N kg⁻¹.A pendulum clock keeps correct time at sea level. It is taken to the top of a high mountain, where is slightly smaller, and its length is not changed. Explain why the clock runs slow.2 marks
- A uniform U-tube of cross-sectional area contains liquid of density with a total column length = 0.360 m. When the liquid in one arm is pushed down by a displacement , the liquid in the other arm rises by , and the unbalanced weight of liquid acting to restore equilibrium is . Viscous effects are negligible.Show that the liquid oscillates with simple harmonic motion and that the time period is .3 marks
Written by the Exaim team, led by Shaun Daswani (Head of Upper Secondary, Improve ME Institute; MSc Financial Mathematics, Imperial College London; BSc, UCL) and Jason Daswani (operational lead, Improve ME Institute; LSE).