

InterviewSolution
This section includes InterviewSolutions, each offering curated multiple-choice questions to sharpen your knowledge and support exam preparation. Choose a topic below to get started.
51. |
Answer carefully, with reasons:In an elastic collision of two billiard balls, is the total kinetic energy conserved during the short time of collision of the balls (i.e. when they are in contact)? Is the total linear momentum conserved during the short time of an elastic collision of two balls?What are the answers to (a) and (b) for an inelastic collision?If the potential energy of two billiard balls depends only on the separation distance between their centres, is the collision elastic or inelastic? (Note, we are talking here of potential energy corresponding to the force during collision, not gravitational potential energy). |
Answer» No In an elastic collision, the total initial kinetic energy of the balls will be equal to the total final kinetic energy of the balls. This kinetic energy is not conserved at the instant the two balls are in contact with each other. In fact, at the time of collision, the kinetic energy of the balls will get converted into potential energy. Yes In an elastic collision, the total linear momentum of the system always remains conserved No; Yes In an inelastic collision, there is always a loss of kinetic energy, i.e., the total kinetic energy of the billiard balls before collision will always be greater than that after collision The total linear momentum of the system of billiards balls will remain conserved even in the case of an inelastic collision. Elastic In the given case, the forces involved are conservation. This is because they depend on the separation between the centres of the billiard balls. Hence, the collision is elastic. |
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52. |
Answer carefully, with reasons : 1. In an elastic collision of two billiard balls, is the total kinetic energy conserved during the short time of collision of the balls (i.e. when they are in contact)? 2. Is the total linear momentum. conserved during the short time of an elastic collision of two balls? 3. What are the measures to (a) and (b) for an inelastic collision? 4. If the potential energy of two billiard balls depends only on the separation distance between their centres, is the collision elastic or Inelastic? |
Answer» 1. In this case total kinetic energy is not conserved because when the bodies are in contact during elastic collision even the kinetic energy is converted to potential energy. 2. yes, because total momentum conserves as per the law of conservation of momentum. 3. The answers are the same for an inelastic collision also. 4. It is a case of elastic collision because in this case, the forces will be of conservative nature. |
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53. |
Anwer carefully, with reasons: a) In an elastic collision of two billiard balls, is the total kinetic energy conserved during the short time of collision of the balls (i.e. when they are in contact)? Is the total linear momentum conserved during the short time of an elastic collision of two balls? c) What are the answers to a) and b) for an inelastic collision? d) If the potenital energy of two billiard balls depends only on the separation distance between their centers, is the collision elastic or inelastic? (note we are talking here of potential energy corresponding to the force during collision, not gravitational potential energy). |
Answer» a) In this case total kinetic energy is not conserved when hte bodies are in contact dining elastic collision even, the kinetic energy is converted into potential energy. Yes, because total momentum conserves as per law of conservation of momentum. c) the answer remain unchanged. d) it is a case of elastic collision because in this case the forces will be of conservative nature. |
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54. |
If the velocity of a body is doubled its kinetic energy(a) gets doubled(b) becomes half(c) does not change(d) becomes 4 times |
Answer» (d) becomes 4 times |
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55. |
Two stones A and B of same mass fall from height h1 and h2 respectively on sand where h2 hr Which stone will exert more force on the sand and why? Name the energy present in it. |
Answer» Stone B with height h2 has more energy, potential energy is present in it, when the stone falls on the sand it exerts more force than stone A due to more energy transformation. When the stone falls all the potential energy present in it, is transformed into kinetic energy. |
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56. |
One electron volt is equal to : (a) 6 x 10-17J (b) 6.1 x 10-19J (c) 6 x 10-19J (d) 1.6 x 10-10J |
Answer» One electron volt is equal to 6 x 10-19J. |
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57. |
How much time will be required to perform 520 J of work at the rate of 20 W?(a) 24 s(b) 16 s(c) 20 s(d) 26 s |
Answer» Correct answer is (d) 26 s |
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58. |
One horse power is equal to : (a) 764W (b) 746W (c) 700W(d) 1000W |
Answer» One horse power is equal to 746W. |
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59. |
A student carries a bag weighing 5 kg from the ground floor to his class on the first floor that is 2 m high. The work done by the boy is (a) 1 J (b) 10 J (c) 100 J (d) 1000 J |
Answer» Correct answer is (c) 100 J |
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60. |
Power is the product of: (a) force and velocity (b) force and displacement (c) force and acceleration (d) force and time |
Answer» (a) force and velocity. |
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61. |
An engine of power 200W, operates for 4s. Find the work done by the engine. If the force developed by the engine is 100N calculate the maximum displacement caused. |
Answer» p = 200 W t = 4s workdone = p x t 200 x 4 = 800J displecement = W/F = 800J/100N = 8m. |
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62. |
Name the physical quantity measured in terms of horse power. |
Answer» Power is measured in horse power. 1HP = 746W |
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63. |
If , a machine gun fires n bullets per second each with kinetic energy K, then the power of the machine gun isA. `nK^(2)`B. `(K)/(n)`C. `n^(2)K`D. nk |
Answer» Correct Answer - D (d) The power of the machine gun `=("total work done")/("time")=(n.(1)/(2)mv^(2))/(t)` `=n.(1)/(2)(mv^(2))/(t)" " (therefore K=(1)/(2)mv^(2), t=1s)` `:.` The power of the machine gun=nK |
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64. |
The work done is ‘0’ if (a) The body shows displacement in the opposite direction of the force applied. (b) The body shows displacement in the same direction as that of the force applied. (c) The body shows a displacement in perpendicular direction to the force applied. (d) The body moves obliquely to the direction of the force applied. |
Answer» (c) The body shows a displacement in perpendicular direction to the force applied. | |
65. |
An object is displaced by 10 m when a force of 20 N is applied on it. Find the work done. |
Answer» Here, force = 20 N and displacement = 10 m Work = Force x Displacement = 20 N x 10 m = 200 Nm. |
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66. |
A work of 1000J is done on a body in 4s, such that a displacement of 20m is caused. Calculate (a) force (b) power |
Answer» (a) Force F = W/s = 1000J/20m = 50N (b) P = W/t = 1000J/4s = 250Js-1 = 250W. |
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67. |
What is the formula of work done and give the units of each symbol. |
Answer» Formula → W = Fx s ∴ W, work done → Joule = Newton x Metre; F, force → Newton; s, displacement → Metre |
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68. |
Name a process in which momentum changes but K.E. does not. |
Answer» Uniform circular motion. |
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69. |
How is work done by a force measured when the force: 1. is in the direction of displacement? 2. is in an angle to the direction of displacement? |
Answer» 1. When force is in the direction of displacement θ= 0°, then cos0 = 1. Hence, the work done by a force measured in the direction of displacement is W = F x S The work done is maximum and positive. 2. When the displacement is in the direction making an angle . with the direction of force, Work done = Component of force in the direction of displacement x displacement W.F = cosθ x s . |
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70. |
A work of 1000J is done on a body in 4s, such that a displacement of 20 m is caused. Calculate (a) force (b) power |
Answer» (a) Force F = w/s = 1000J/20 = 50N (b) P = w/t = 1000J/4s = 250JS-1 = 250w |
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71. |
A man fires 10 bullets, each of mass 20 × 10-3 Kg in every second with a gun of mass 10 Kg. If the velocity of each bullet is 300 ms-1, what force must be applied by the man to the gun to hold it in position? If the number of bullets fired per second doubles what will be a new force? |
Answer» No of bullets, N = 10 Mass of each bullet, M = 20 × 10-3kg ∴ Total mass of 10 bullets, m = N × M = 10 × 20 × 10-3 = 200 × 10-3kg Velocity of each bullet = 300ms-1 From, the equation, F = ma =m\((\frac {v-u}{t})\) = 200 × 10-3 \((\frac {300-0}{1})\) = 60 N ∴ Force required by the man to the gun to hold it in position is 60N. If the number of bullets fired per sec doubles, then force required also doubles. |
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72. |
If the work done is 20 J and displacement is 2 m then find the force applied. |
Answer» W = F x s 20 = F x 2 ∴ F = 10 N |
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73. |
Find the height from which body of a mass 50kg should fall in order to have the K.E of a car of mass 200kg travelling at 10ms-1 Given g = 9.8ms-2. |
Answer» Mass of a body, m1 = 50 kg Mass of car m2 = 200kg velocity of the car v = 10ms-1 g = 9.8ms-2 P.E of the body, P.E = mgh = 50 × 9.8 × h = 490h K.E of the car K.E = \(\frac{1}{2}\)m2v2 \(\frac{1}{2}\)× 200 × 102 = 10,000J But P.E of body = K.E of car 490h = 10,000 h = \(\frac{10,000}{490}\) = 20.41 m. |
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74. |
6.4kJ of energy causes a displacement of 64m in a body in the direction of force in 2.5 seconds. Calculate (1) the force applied (2) power in horse power (HP).(Take 1HP = 746W). |
Answer» 1. Energy = 6.4kJ = 6.4 x 1000J = 6400J S = 64m in the direction of force t = 2.5sec F = ? P = ? (in HP) Energy = Work done = F x S in the direction of force ∴ F = Energy / S = 6400 / 64 = 100N Power = energy/Time = work/tTime = 6400/25 x 10 x 10 = 2560 2. W Power in Hp =2560/746=3.43 Hp |
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75. |
State the energy changes that take place in the following when they are in use : (1) a photovoltaic cell. (2) an electromagnet. |
Answer» 1. In photovoltaic cell, light energy is transformed into electrical energy. 2. In an electromagnet, electrical energy is transformed into magnetic energy |
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76. |
If a man of mass 70kg climbs up a mountain of height 30m in 5 minutes, what is his power? |
Answer» m = 70kg, g = 10m/s2 h = 30m Work W = mgh = 70 × 10 × 30 = 21000J Time t = 5mt = 5 × 60 = 300s Power p = \(\frac{w}{t}=\frac{21000}{300}\) = 70W |
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77. |
State whether the given phenomenon is an example of work done: When we push a pebble lying on surface. |
Answer» On pushing a pebble lying on a surface, it moves through a distance so work is done. |
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78. |
If a man of mass 50kg takes 60s to climb up 20 steps, each 15cm high, calculate his power. |
Answer» m = 50kg, g = 10m/s2 h = 15cm × 20 = 300cm = 8m t = 60s work W = mgh = 50 × 10 × 3 = 1500J Power p = \(\frac{w}{t}=\frac{1500}{60}\) = 25W |
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79. |
A boy is trying to push the concrete pillar of the building using a force of 300N. Calculate the amount of work done by the boy. |
Answer» F = 300N, s = 0 w = Fs = 300 × 0 = 0 |
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80. |
From what you have learnt of potential energy and kinetic energy write down the from of energy possessed by the bodies given below.(a) water in a dam(b) Stretched rubber band(c) Mango falling from a tree |
Answer» (a) Potential energy (b) Potential energy (c) Potential energy lesser. Kinetic energy greater |
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81. |
A bullet is fired from gun. Which one-gun or bullet-will have more kinetic energy? |
Answer» \(\because E_{k}=\frac{p^{2}}{2 m} \text { or } E_{k} \propto \frac{1}{m} \text { if } p\) is constant. ∵ The momentum of bullet and the gun is same, and the mass of bullet is less than that of the gun. Hence the kinetic energy of the bullet will be greater than that of the gun. |
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82. |
Define kinetic energy. Give four examples of kinetic energy. |
Answer» Kinetic energy: “Energy possessed by a body by virtue of its motion.” Examples : 1. A bullet though of very small mass but moving with high speed and hence kinetic energy can peneterate a body. 2. Running water of the river due its kinetic energy can rotate a turbine to produce electricity. 3. A trunk running at high speed possesses kinetic energy and when hits a body can damage it. 4. A shooting arrow possesses kinetic energy. 5. Blowing wind possesses K.E. |
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83. |
State the law of conservation of energy. |
Answer» Law of conservation of energy : “Energy can neither be created nor destroyed. Though it can be transformed from one form to other.” |
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84. |
A man climbs a slope and another walks the same distance on a level road. Who does more work and why? |
Answer» The man who walk on a level road does no work as he is walking at right angle to the direction of gravitational force. Hence the man climbs a slope is doing more work. |
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85. |
What kind of energy is possessed by a body in the following cases? (a) A cocked-up spring and an air gun. (b) A shooting arrow. (c) A stone lying on the top of a housi. (d) Water stored in the dam. (e) An electron spining around the nucleus. (f) A fish moving in water. |
Answer» (a) Potential energy, (stretched spring) (b) Kinetic energy as arrow is in motion (c) A stone lying on the top of a house has potential energy due to its position above the ground level. (d) Water stored in dam has potential energy. (e) An electron spining around the nucleus has kinetic energy. (f) A fish moving in water has kinetic energy. |
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86. |
A 100 metric ton engine is moving up a slope of gradient `5^(@)` at a speed of 100 metre`//` hour. The coefficient of friction between the engine and the rails is 0.1. If engine has an efficiency of `4%` for converting heat into work, find the amount of coal the engine has to burn in one hour. Burning of 1 kg coal yields 50000J. |
Answer» Correct Answer - A::C |
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87. |
STATEMENT-1 The kinetic energy gradient is proportional to acceleration of a particle moving along a straight line. STATEMENT-2: Work done by net force is equal to increase in kinetic energy of a particle.A. Statement-1 is True, Statement-2 is True, Statement-2 is a correct explanation for Statement-2B. Statement-1 is True, Statement-2 is True, Statement-2 is NOT a correct explanation for Statement-2C. Statement-1 is True, Statement-2 is FalseD. Statement-1 is False, Statement-2 is True |
Answer» Correct Answer - A | |
88. |
The work-energy theorem states that the change inA. kinetic energy of a particle is equal to the work done on it by the net forceB. kinetic energy of a particle is equal to the work done by one of the forces acting on itC. potential energy of a particle is equal to the work done on it by the net forceD. potential energy of a particle is equal to the work done by one of the forces acting on it |
Answer» Correct Answer - A The work-energy theorem states that the change in kinetic energy of a particle is equal to the work done on it by the net force. i.e., `K_f-K_i=W_("net")` |
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89. |
A body of mass 0.5 kg travels in a straight line with velocity `v= kx^(3//2)` where `k=5m^(-1//2)s^(-1)`. The work done by the net force during its displacement from x=0 to x=2 m isA. 1.5 JB. 50 JC. 10 JD. 100 J |
Answer» Correct Answer - B Given :m=0.5 kg, `v=kx^(3//2)` where , k=`5 m^(-1//2) s^(-1)` Acceleration , `a=(dv)/(dt)=(dv)/(dx)(dx)/(dt)=v(dv)/(dx) " " (because v=(dx)/(dt))` As `v^2=k^2 x^3` Differentiating both sides with respect to x, we get `2v(dv)/(dx)=3k^2x^2` `therefore` Acceleration, `a=3/2k^2x^2` Force, F=Mass x Acceleration =`3/2mk^2x^2` Work done, `W=int Fdx=underset(0)overset(2)int 3/2 mk^2x^2dx` `W=3/2mk^2[x^3/3]_0^2=3/6xx0.5xx5^2xx[2^3-0]=50 J` |
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90. |
According to the work energy theorem, the work done by the net force on a particle is equal to the change in itsA. kinetic energyB. potential energyC. linear momentumD. angular momentum |
Answer» Correct Answer - A `W_(n et)=K_2-K_1` |
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91. |
A particle of mass 0.1 kg is subjected to a force which varies with distance as shown in figure. If it starts its journey from rest at `x=0`, its velocity at `x=12m` isA. `0(m)//(s)`B. `20sqrt2(m)//(s)`C. `20sqrt3(m)//(s)`D. `40(m)//(s)` |
Answer» Correct Answer - D `x=0` to `x=12m` `W=`area of F-x graph `=(1)/(2)(4+12)xx10=80J` `x=0`,`K_1=0` `W=K_2-K_1` `80=(1)/(2)mv^2-0=(1)/(2)xx0.1v^2` `v^2=1600impliesv=40(m)//(s)` |
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92. |
A particle of mass 0.1 kg is subjected to a force which varies with distance as shown in figure. If it starts its journey from rest at `x=0`, its velocity at `x=12m` isA. 0m/sB. `20sqrt(2)m//s`C. `20sqrt(3)m//s`D. `40m//s` |
Answer» Correct Answer - D |
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93. |
A particle of mass 1 kg is subjected to a force which varies with distance as shown. If it starts it s journey from rest at `x=0.` then its velocity at `x=15` m is |
Answer» Correct Answer - D | |
94. |
A particle of mass 0.1 kg is subjected to a force which varies with distance as shown in figure. If it starts its journey from rest at `x=0`, its velocity at `x=12m` isA. `4sqrt5m//s`B. `20sqrt2m//s`C. `20sqrt3m//s`D. `40m//s` |
Answer» Correct Answer - D | |
95. |
A pendulum bob swing from the point P when the ideal string of length l is horizontal. Find the (A) Speed (B) Acceleration of the bob (C ) Power delivered by gravity at an angular position `theta` |
Answer» `(A)v=sqrt(2glsintheta),` `(B)theta=(sqrt(1+3sin^(2)theta)g,` `(C)mg(sqrt(2glsintheta)costheta` |
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96. |
In a simple pendulum, the breaking strength of the string is double the weight of the bob. The bob is released from rest when the string is horizontal. The string breaks when it makes an angle `theta` with the vertical.A. `theta=cos^(-1)(1//3)`B. `theta=60^(@)`C. `theta=cos^(-1)(2//3)`D. `theta=0` |
Answer» Correct Answer - C |
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97. |
A particle is moving in a verticalcircle such that the tensionin the string at the topmost point B is zero.Theaccelerationof theparticle at point A is `(g=10m//s^(2))` A. `10sqrt5m//s^(2)`B. `10sqrt10m/s^(2)`C. `10m//s^(2)`D. `5sqrt10m//s^(2).` |
Answer» Correct Answer - B | |
98. |
The bob of pendulum is project with horizontal velocity of `sqrt(3gf)` I is the length of string. Find the angular displacement of string before it becomes slack. A. `pi-cos^(-1)1//3`B. `cos^(-1)2//3`C. `pi-cos^(-1)2//3`D. `cos^(-1)1//3` |
Answer» Correct Answer - A | |
99. |
A `10kg` ball attached at the end of a rigid massless rod of lengh `1m` rotates at constant speed in a horizontal circle of radius `0.5m` and period of `1.58s` , as shown in the figure. The force exerted by the rod on the ball is `(g=10ms^(-2))` A. 1.28 NB. 128C. 10 ND. 12.8 N |
Answer» Correct Answer - B |
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100. |
An ideal spring with spring constant k is hung from the ceiling and a block of mass M is attached to its lower end. The mass is released with the spring initially unstretched. Then the maximum extension in the spring isA. `(2mg)/(k)`B. `(mg)/(k)`C. `(3mg)/(2k)`D. `(mg)/(2k)` |
Answer» Correct Answer - A | |