Oscillations CBSE Questions & Answers
Oscillations
This is Physics Class 11 Oscillations CBSE Questions & Answers. There are 15 questions in this test with each question having around four answer choices.
Questions & Answers
1
The pendulum of a wall clock executes
- Aa rotary motion
- Ba random motion
- Can oscillatory motionCorrect
- Da translatory motion
2
Oscillatory motion is
- Aperiodic to and fro motionCorrect
- Bcombination of translation and rotation
- Crotation about a point
- Da periodic to and fro motion
3
Periodic motion is
- Amotion that involves coming to a mean position at random intervals of time
- Bmotion that repeats itself at irregular intervals of time
- Cmotion that does not repeat itself at regular intervals of time
- Dmotion that repeats itself at regular intervals of timeCorrect
4
Period of a periodic motion is
- Athe largest interval of time after which the motion is repeated
- Bthe average interval of time after which the motion is repeated
- Cthe mean interval of time after which the motion is not repeated
- Dthe smallest interval of time after which the motion is repeatedCorrect
5
Frequency of the periodic motion is
- Atwice the reciprocal of the period
- Bthrice the reciprocal of the period
- Cthe reciprocal of the periodCorrect
- Dhalf the reciprocal of the period
6
for any periodic motion with a period T and displacement = \({\rm{f}}\left( {\rm{t}} \right)\)
- Af (t) = f (t+3T )
- Bf (t) = f (t+5T )
- Cf (t) = f (t+T )Correct
- Df (t) = f (t+2T )
7
Any periodic function can be expressed as a.
- Asuperposition of polynomial functions of different time periods with suitable coefficients
- Bsuperposition of exponential functions of real time periods with suitable coefficients
- Csuperposition of sine and cosine functions of same time period with suitable coefficients
- Dsuperposition of sine and cosine functions of different time periods with suitable coefficientsCorrect
8
Simple harmonic motion is motion represented by
- Ax (t) = A exp (\(\omega {\rm{t}}\) + \(\varphi \))
- Bx (t) = A (\(\omega {\rm{t}}\) + \(\varphi \))
- Cx (t) = A cos (\(\omega {\rm{t}}\) + \(\varphi \))Correct
- Dx (t) = A log (\(\omega {\rm{t}}\) + \(\varphi \))
9
Simple harmonic motion is the projection of
- Auniform circular motion on a diameter of the circle in which the latter motion takes placeCorrect
- Buniform circular motion on a chord of the circle in which the latter motion takes place
- Cnon uniform circular motion on a diameter of the circle in which the latter motion takes place
- Dnon uniform circular motion on a chord of the circle in which the latter motion takes place
10
for a particle executing simple harmonic motion represented by x (t) = A cos (\(\omega {\rm{t}}\) + \(\varphi \)) velocity v(t) is given by
- Av (t) = -A sin (\(\omega {\rm{t}}\) + \(\varphi \))
- Bv (t) = - \(\omega {\rm{A}}\) cos (\(\omega {\rm{t}}\) + \(\varphi \))
- Cv (t) = - \(\omega {\rm{A}}\) log (\(\omega {\rm{t}}\) + \(\varphi \))
- Dv (t) = - \(\omega {\rm{A}}\) sin (\(\omega {\rm{t}}\) + \(\varphi \))Correct
11
For a particle executing simple harmonic motion represented by x (t) = A cos (\(\omega {\rm{t}}\) + \(\varphi \)) acceleration a(t) is given by
- Aa(t) = - \(\omega \)x(t)
- Ba(t) = - 2 \({\omega ^{\rm{2}}}\)x(t)
- Ca(t) = - 2\(\omega \)x(t)
- Da(t) = - \({\omega ^{\rm{2}}}\)x(t)Correct
12
For a particle of mass m executing simple harmonic motion represented by x (t) = A cos (\(\omega {\rm{t }} + {\rm{ }}\varphi \)) and a restoring force F= -kx, the natural frequency is given by
- A\(\omega \) = \(\sqrt {{k \over m}} \)Correct
- B\(\omega \) = \(\sqrt {{{3k} \over m}} \)
- C\(\omega \) = \(\sqrt {{k \over {2m}}} \)
- D\(\omega \) = \(\sqrt {{{2k} \over m}} \)
13
The spring force F = –kx is a conservative force, with associated potential energy
- AU(x) = \({1 \over 2}\) \({\rm{k}}{{\rm{x}}^{\rm{2}}}\)Correct
- BU(x) = \({\rm{k}}{{\rm{x}}^{\rm{2}}}\)
- CU(x) = \({3 \over 2}\) \({\rm{k}}{{\rm{x}}^{\rm{2}}}\)
- DU(x) = \({5 \over 2}\) \({\rm{k}}{{\rm{x}}^{\rm{2}}}\)
14
The total mechanical energy of a harmonic oscillator
- Aincreases quadratically with time
- Bincreases linearly with time
- Cis independent of timeCorrect
- Ddecreases linearly with time
15
The time period T of a spring mass system of mass m and spring constant k is given by
- AT = \(\pi \) \(\sqrt {{m \over k}} \)
- BT = 2\(\sqrt {{m \over k}} \)
- CT = 4 \(\pi \) \(\sqrt {{m \over k}} \)
- DT = 2 \(\pi \) \(\sqrt {{m \over k}} \)Correct