1. A mass-spring system has mass m attached to the spring. What will be the effect on the period if its mass is increased four times?
T = 2Ï€ `\sqrt frac {m}{k}`
2. A spring is stretched 5 cm by 20 N force, what is its spring constant k?
F = k x or k =`\frac {F}{x}`
3. If the amplitude of a simple pendulum is doubled, what happens to its time period?
T = 2Ï€ `\sqrt frac {L}{g}` thus Time period is independent of amplitude
4. Time period of a simple pendulum will be smallest at:
T = 2Ï€ `\sqrt frac {L}{g}` as T is inversely related to square root o g. Hence for a greater value of g, the time period will be smallest. At the equator, the value of g is the greatest.
5. If a body performing simple harmonic motion completes one vibration in 2 seconds, frequency of vibration is:
Time period is 2 sec and f = `\frac {1}{T}` = `\frac {1}{2s}` = 0.5 Hz
6. 360 waves are passing through a point in a river in one hour, the time period of the wave is
360 wave = 3600 s (1 h) thus time of 1 wave = T = 10 s
7. Time period of the electrical vibrator of the ripple tank is 0.5 s, water waves in the ripple tank have a speed of 10 m/s and an amplitude of 5 cm. The frequency of the waves is: :
f = `\frac {1}{T}` = `\frac {1}{0.5s}` = 2 Hz
8. Which one of the following is a longitudinal wave?
see the definition of Longitudinal waves from the book
9. . When water waves enter from deep water to shallow water:
When water waves enter from deep water region to shallow water region the wavelength decrease, speed decreases, and the frequency remain the same (v = f λ)
10. Listening to radio transmission in deep valleys of mountain areas is due to:
see the definition of diffraction from the book
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