Paper 1 Oscillations and SHM Answers
| Q | Ans | Brief reason |
|---|
| 1 | C | Period is time per cycle. |
| 2 | B | T=1/f=0.40 s. |
| 3 | B | ω=2πf. |
| 4 | B | SHM requires restoring acceleration proportional to displacement. |
| 5 | D | a=−ω2x. |
| 6 | B | Turning point speed is zero. |
| 7 | A | x=0, so a=0. |
| 8 | B | vmax=ωA. |
| 9 | A | Standard spring-mass result. |
| 10 | C | T=2πL/g for small angles. |
| 11 | B | Energy is dissipated. |
| 12 | A | Resonance is identified from amplitude-frequency response. |
| 13 | A | Damping lowers and broadens the peak. |
| 14 | B | E=21mω2A2. |
| 15 | B | Δϕ=2π(T/4)/T=π/2. |
| 16 | C | Antiphase means half a cycle apart. |
| 17 | C | Acceleration points toward equilibrium. |
| 18 | B | Speed is zero; energy is stored as potential energy. |
| 19 | A | Ideal SHM is sinusoidal. |
| 20 | B | Natural frequency is the free-oscillation frequency. |