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Oscillations Te...

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  • Question 1
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    A simple harmonic motion having an amplitude $$A$$ and time period $$T$$ is represented by the equation: $$y=5\sin{\pi\left(t+4\right)}$$. Then the values of $$A$$ (in $$m$$) and $$T$$ (in $$s$$) are :

  • Question 2
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    Directions For Questions

    A $$100\ g$$ block is connected to a horizontal massless spring of force constant $$25.6\ N/m$$. As shown in Fig $$4.151$$ (a), the block is free to oscillate on a horizontal frictionless surface. The block is displaced $$3\ cm$$ from the equilibrium position and at $$t=0$$, it is released from rest at $$x=0$$. It executes simple harmonic motion with the positive $$x-$$ direction indicated in Fig $$4.151$$ (a) The position-time $$(x-t)$$ graph of the motion of the block is as shown in Fig $$4.151$$ 

    ...view full instructions

    (b) When the block is at position $$B$$ on the graph. its

  • Question 3
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    Directions For Questions

    A $$100\ g$$ block is connected to a horizontal massless spring of force constant $$25.6\ N/m$$. As shown in Fig $$4.151$$ (a), the block is free to oscillate on a horizontal frictionless surface. The block is displaced $$3\ cm$$ from the equilibrium position and at $$t=0$$, it is released from rest at $$x=0$$. It executes simple harmonic motion with the positive $$x-$$ direction indicated in Fig $$4.151$$ (a)
    The position time $$(x-t)$$ graph of motion of the block is as shown in Fig $$4.151$$ (b)

    ...view full instructions

    When the block is at position $$C$$ on the graph, its

  • Question 4
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    Directions For Questions

    A $$100\ g$$ block is connected to a horizontal massless spring of force constant $$25.6\ N/m$$. As shown in Fig $$4.151$$ (a), the block is free to oscillate on a horizontal frictionless surface. The block is displaced $$3\ cm$$ from the equilibrium position and at $$t=0$$, it is released from rest at $$x=0$$. It executes simple harmonic motion with the positive $$x-$$ direction indicated in Fig $$4.151$$ (a)The position-time $$(x-t)$$ graph of the motion of the block is as shown in Fig $$4.151$$

    ...view full instructions

     (b) Position of the block as a function of time can now be expressed as

  • Question 5
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    A cork floating on the pond water executes a simple harmonic motion, moving up and down over a range of $$4\ cm$$. The time period of the motion is $$1\ s$$. At $$t=0$$, the cork is at its lowest position of oscillation, the position and velocity of the cork at $$t=10.5\ s$$, would be

  • Question 6
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    Directions For Questions

    A $$100\ g$$ block is connected to a horizontal massless spring of force constant $$25.6\ N/m$$. As shown in Fig. (a), the block is free to oscillate on a horizontal frictionless surface. The block is displaced $$3\ cm$$ from the equilibrium position and at $$t=0$$, it is released from rest at $$x=0$$. It executes simple harmonic motion with the positive $$x-$$ direction indicated in Fig. (a)
    The position-time $$(x-t)$$ graph of the motion of the block is as shown in Fig.

    ...view full instructions

     (b) Velocity of the block as a function of time can be expressed as

  • Question 7
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    The displacement of a particle is represented by the equation
    $$y = 3 \cos \left [ \dfrac{\pi }{4} - 2\omega t  \right ]$$ the motion of the particle is 

  • Question 8
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    The displacement of a particle is represented by the equation $$y = \sin ^{3}\omega t$$ The motion is

  • Question 9
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    The relation acceleration and displacement of four particles are given below.
    Which one particle is executing simple harmonic motion?

  • Question 10
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    Figure shows the circular motion of a particle. The radius of the circle, The period, sense of revolution and the initial position are indicated on the figure. The simple harmonic motion of the x-projection of the radius vector of the rotating particle P is 

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