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PUC Science इयत्ता ११ - Karnataka Board PUC Question Bank Solutions

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Select the correct statements.
(a) A simple harmonic motion is necessarily periodic.
(b) A simple harmonic motion is necessarily oscillatory.
(c) An oscillatory motion is necessarily periodic.
(d) A periodic motion is necessarily oscillatory.

[13] Oscillations
Chapter: [13] Oscillations
Concept: undefined >> undefined

A particle moves in a circular path with a continuously increasing speed. Its motion is

[13] Oscillations
Chapter: [13] Oscillations
Concept: undefined >> undefined

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The motion of a torsional pendulum is
(a) periodic
(b) oscillatory
(c) simple harmonic
(d) angular simple harmonic

[13] Oscillations
Chapter: [13] Oscillations
Concept: undefined >> undefined

Which of the following quantities are always negative in a simple harmonic motion?

(a) \[\vec{F} . \vec{a} .\]

(b) \[\vec{v} . \vec{r} .\]

(c) \[\vec{a} . \vec{r} .\]

(d)\[\vec{F} . \vec{r} .\]

[13] Oscillations
Chapter: [13] Oscillations
Concept: undefined >> undefined

Following figure following shows a smooth track, a part of which is a circle of radius R. A block of mass m is pushed against a spring of spring constant k fixed at the left end and is then released. Find the initial compression of the spring so that the block presses the track with a force mg when it reaches the point P, where the radius of the track is horizontal.

[5] Work, Energy and Power
Chapter: [5] Work, Energy and Power
Concept: undefined >> undefined

Which of the following quantities are always positive in a simple harmonic motion?

[13] Oscillations
Chapter: [13] Oscillations
Concept: undefined >> undefined

The bob of a stationary pendulum is given a sharp hit to impart it a horizontal speed of \[\sqrt{3 gl}\] . Find the angle rotated by the string before it becomes slack.

[5] Work, Energy and Power
Chapter: [5] Work, Energy and Power
Concept: undefined >> undefined

Consider the equations `P=lim_(triangles->0)"F"/(triangle"S")` and P1 - P2 = pgz. In an elevator accelerating upward

[9] Mechanical Properties of Fluids
Chapter: [9] Mechanical Properties of Fluids
Concept: undefined >> undefined

Which of the following quantities are always zero in a simple harmonic motion?
(a) \[\vec{F} \times \vec{a} .\]

(b) \[\vec{v} \times \vec{r} .\]

(c) \[\vec{a} \times \vec{r} .\]

(d) \[\vec{F} \times \vec{r} .\]

[13] Oscillations
Chapter: [13] Oscillations
Concept: undefined >> undefined

Suppose a tunnel is dug along a diameter of the earth. A particle is dropped from a point, a distance h directly above the tunnel. The motion of the particle as seen from the earth is
(a) simple harmonic
(b) parabolic
(c) on a straight line
(d) periodic

[13] Oscillations
Chapter: [13] Oscillations
Concept: undefined >> undefined

For a particle executing simple harmonic motion, the acceleration is proportional to

[13] Oscillations
Chapter: [13] Oscillations
Concept: undefined >> undefined

A particle moves in the X-Y plane according to the equation \[\overrightarrow{r} = \left( \overrightarrow{i} + 2 \overrightarrow{j} \right)A\cos\omega t .\] 

The motion of the particle is
(a) on a straight line
(b) on an ellipse
(c) periodic
(d) simple harmonic

[13] Oscillations
Chapter: [13] Oscillations
Concept: undefined >> undefined

A particle moves on the X-axis according to the equation x = x0 sin2 ωt. The motion is simple harmonic

[13] Oscillations
Chapter: [13] Oscillations
Concept: undefined >> undefined

A heavy particle is suspended by a 1⋅5 m long string. It is given a horizontal velocity of \[\sqrt{57} \text{m/s}\] (a) Find the angle made by the string with the upward vertical when it becomes slack. (b) Find the speed of the particle at this instant. (c) Find the maximum height reached by the particle over the point of suspension. Take g = 10 m/s2. 

 
[5] Work, Energy and Power
Chapter: [5] Work, Energy and Power
Concept: undefined >> undefined

In a simple harmonic motion

[13] Oscillations
Chapter: [13] Oscillations
Concept: undefined >> undefined

In a simple harmonic motion
(a) the maximum potential energy equals the maximum kinetic energy
(b) the minimum potential energy equals the minimum kinetic energy
(c) the minimum potential energy equals the maximum kinetic energy
(d) the maximum potential energy equals the minimum kinetic energy

[13] Oscillations
Chapter: [13] Oscillations
Concept: undefined >> undefined

An object is released from rest. The time it takes to fall through a distance h and the speed of the object as it falls through this distance are measured with a pendulum clock. The entire apparatus is taken on the moon and the experiment is repeated
(a) the measured times are same
(b) the measured speeds are same
(c) the actual times in the fall are equal
(d) the actual speeds are equal

[13] Oscillations
Chapter: [13] Oscillations
Concept: undefined >> undefined

Which of the following will change the time period as they are taken to moon?
(a) A simple pendulum
(b) A physical pendulum
(c) A torsional pendulum
(d) A spring-mass system

[13] Oscillations
Chapter: [13] Oscillations
Concept: undefined >> undefined

A particle executes simple harmonic motion with an amplitude of 10 cm and time period 6 s. At t = 0 it is at position x = 5 cm going towards positive x-direction. Write the equation for the displacement x at time t. Find the magnitude of the acceleration of the particle at t = 4 s.

[13] Oscillations
Chapter: [13] Oscillations
Concept: undefined >> undefined

A simple pendulum of length L with a bob of mass m is deflected from its rest position by an angle θ and released (following figure). The string hits a peg which is fixed at a distance x below the point of suspension and the bob starts going in a circle centred at the peg. (a) Assuming that initially the bob has a height less than the peg, show that the maximum height reached by the bob equals its  initial height. (b) If the pendulum is released with \[\theta = 90^\circ \text{ and x = L}/2\] , find the maximum height reached by the bob above its lowest position before the string becomes slack. (c) Find the minimum value of x/L for which the bob goes in a complete circle about the peg when the pendulum is released from \[\theta = 90^\circ \]

[5] Work, Energy and Power
Chapter: [5] Work, Energy and Power
Concept: undefined >> undefined
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