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10 questions · self-marked practice — reveal the answer and mark yourself.

Question 11 Mark
In simple harmonic motion the value of the time difference between displacement and acceleration is $180^{\circ}. $
Answer
true
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Question 21 Mark
While performing simple harmonic motion, the ratio of kinetic energy at the mean position of the pendulum and potential energy at the maximum displacement is equal to 1.
Answer
true
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Question 31 Mark
The speed of a particle of mass is denoted by $\frac{d^2 x}{d t^2}+\alpha x=0$. The value of its angular frequency will be $\alpha$.
Answer
false
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Question 41 Mark
The angular frequencies of two simple harmonic motion are 10 and 100 radians per second. If displacement (amplitude) is the same then the ratio of their maximum accelerations will be $\left(1: 10^2\right).$
Answer
true
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Question 51 Mark
The lengths of the second pendulum at two places are $l_1$ and $l_2$ respectively, the value of gravitational acceleration at those places $g_1: g_2$, will be $l_1: l_2$.
Answer
true
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Question 61 Mark
The time period of the pendulum hanging from the roof of a stationary vehicle is T. When the car is accelerated with a uniform acceleration a, the time period of the beam will increase.
Answer
false
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Question 71 Mark
A girl is sitting on a swing and swinging, if the girl stand on the swing, the period of oscillation of the swing will be less.
Answer
true
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Question 81 Mark
If a mass M is hung on a spring at a distance X is expanded, the magnitude of the force constant of that spring will be $\frac{m g}{x}$.
Answer
true
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Question 91 Mark
The average kinetic energy of a particle performing simple harmonic motion will be $\frac{1}{2} KA ^2$.
Answer
false
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Question 101 Mark
In simple harmonic motion the instantaneous displacement is ahead of the instantaneous velocity $\frac{\pi}{2}$ of the particle by phase angles.
Answer
false
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