This section includes 7 InterviewSolutions, each offering curated multiple-choice questions to sharpen your Current Affairs knowledge and support exam preparation. Choose a topic below to get started.
| 1. |
An impulse is applied to a moving object with a force at an angle of 20° wr.t. velocity vector, what is the angle between the impulse vector and change in momentum vector ? |
|
Answer» Impulse and change in momentum are along the same direction. Therefore angle between these two vectors is zero. |
|
| 2. |
Calculate the impulse necessary to stop a 1500 kg car moving at a speed of 25 ms-1. |
|
Answer» Use formula I = change in momentum = m(v – u) (Impulse – 37500 Ns) |
|
| 3. |
The force which always opposes the relative motion between an object and the surface where it is placed is – (a) concurrent force (b) frictional force(c) impulsive force (d) coplanar force |
|
Answer» (b) frictional force |
|
| 4. |
Calculate the force required to move a train of 2000 quintal up on an incline plane of 1 in 50 with an acceleration of 2 ms-2 . The force of friction per quintal is 0.5 N. |
|
Answer» Force of friction = 0.5 N per quintal f = 0.5 x 2000 = 1000 N m = 2000 quintals = 2000 x 100 kg sin θ = \(\frac{1}{50}\) , a – 2 m/s2 In moving up an inclined plane, force required against gravity mg sin θ = 39200 N And force required to produce acceleration = ma = 2000 x 100 x 2 = 40,0000 N Total force required = 1000 + 39,200 + 40,0000 = 440200 N. |
|
| 5. |
The inability of objects to move on its own or change its state of motion is called as – (a) force (b) momentum (c) inertia (d) impulse |
|
Answer» Correct answer is (c) inertia |
|
| 6. |
Why a one rupee coin placed on a revolving table flies off tangentially? |
|
Answer» This is due to the inertia of direction. |
|
| 7. |
On a rainy day skidding takes place along a curved path. Why ? |
|
Answer» As the friction between the tyres and road reduces on a rainy day. |
|
| 8. |
A force of 98 N is just required to move a mass of 45 kg on a rough horizontal surface. Find the coefficient of friction and angle of friction? |
|
Answer» F = 48 N,R = 45 x 9.8 = 441N µ =\(\frac{F'}{R}\) = 0.22 Angle of friction θ = tan-1 0.22 = 12°24′ |
|
| 9. |
The unit of impulse is – (a) Nm (b) Ns (c) Nm2 (d) Ns-2 |
|
Answer» Correct answer is (b) Ns |
|
| 10. |
The nature of materials in mutual contact decides – (a) µs (b) µk (c) µs or µk (d) none |
|
Answer» (c) µs or µk |
|
| 11. |
Is any force required to move a body with constant velocity? |
|
Answer» No. force is required to move a body with constant velocity. |
|
| 12. |
Why does a speedy motor cyclist bends towards the centre of a circular path while taking a turn on it ? |
|
Answer» So that in addition of the frictional force, the horizontal component of the normal reaction also provides the necessary centripetal forces. |
|
| 13. |
Kinetic friction is independent of – (a) nature of materials (b) temperature of the surface (c) applied force (d) none of the above |
|
Answer» (c) applied force |
|
| 14. |
The unit of coefficient of kinetic friction is/has – (a) Nm (b) Ns (c) Nm2 (d) no unit |
|
Answer» Correct answer is (d) no unit |
|
| 15. |
Inertia means – (a) inability (b) resistance to change its state (c) movement (d) inertial frame |
|
Answer» (b) resistance to change its state |
|
| 16. |
Why passengers are thrown outward when a bus in which they are travelling suddenly takes a turn around a circular road? |
|
Answer» This is due to the inertia of direction. |
|
| 17. |
Why the passengers in a moving car are thrown outwards when it suddenly takes a turn ? |
|
Answer» Due to inertia of direction. |
|
| 18. |
Newtons laws are applicable in- (a) Inertial frame (b) non inertial frame (c) in any frame (d) none |
|
Answer» (a) Inertial frame |
|
| 19. |
The kinetic friction – (a) increases linearly (b) is constant (c) zero (d) varies parabolically |
|
Answer» (b) is constant |
|
| 20. |
The accelerated train is an example for – (a) inertial frame (b) non-inertial frame (c) both (a) and (b) (d) none of the above |
|
Answer» (b) non-inertial frame |
|
| 21. |
Centrifugal force acts in – (a) inertial frame (b) non inertial frame (c) both (a) and (b) (d) linear motion |
|
Answer» (b) non inertial frame |
|
| 22. |
Origin of centrifugal force is due to – (a) interaction between two (b) inertia (c) electromagnetic interaction (d) inertial frame |
|
Answer» Correct answer is (b) inertia |
|
| 23. |
Why the passengers in a moving car are thrown outwards when it suddenly takes a turn? |
|
Answer» Due to inertia of direction. |
|
| 24. |
Explain why passengers are thrown forward from their seats when a speeding bus stops suddenly, |
|
Answer» When a speeding bus stops suddenly, the lower portion of a passenger’s body, which is in contact with the seat, suddenly comes to rest. However, the upper portion tends to remain in motion (as per the first law of motion). As a result, the passenger’s upper body is thrown forward in the direction in which the bus was moving. |
|
| 25. |
In whirling motion, if the string is cut suddenly, the stone moves tangential to circle is an – (a) Inertia of motion (b) Inertia of direction (c) Inertia of rest (d) back pull |
|
Answer» (b) Inertia of direction |
|
| 26. |
The static friction – (a) increases linearly (b) is constant (c) zero (d) varies parabolically |
|
Answer» (a) increases linearly |
|
| 27. |
When a bus starts suddenly the passengers in the standing position are pushed backwards, this action is due to:(a) first law of motion (b) second law of motion (c) third law of motion (d) conservation of momentum |
|
Answer» (a) first law of motion |
|
| 28. |
What happens to a person standing in a bus when the bus which is at rest begins to move suddenly? (OR) Explain static inertia with an example. |
Answer»
|
|
| 29. |
The centrifugal force appears to exist – (a) only in inertial frames (b) only in rotating frames (c) in any accelerated frame (d) both in inertial and non-inertial frames |
|
Answer» (b) only in rotating frames |
|
| 30. |
If the object is at rest and no external force is applied on the object, the static friction acting on the object is – (a) µs N (b) zero (c) one (d) infinity |
|
Answer» Correct answer is (d) no unit |
|
| 31. |
If the brake is applied in the moving bus suddenly, passengers move forward is an example for –(a) Inertia of motion (b) Inertia of direction (c) Inertia of rest (d) back pull |
|
Answer» (a) Inertia of motion |
|
| 32. |
A particle starts moving form position of rest under a constant acceleration. If it travels a distance x in t seconds, what distance will it travel in next t seconds? |
|
Answer» For initial velocity, u = 0 x =1/2 at2...(i) If distance travelled in next 't' second be y, then x + y = 1/2 a(t +t)2 = 2at2....(ii) Form equation (i) and (ii) we have x/ x +y = 1/4 ⇒ 4x = x + y ⇒ y = 3x. |
|
| 33. |
Which of the following pairs of materials has minimum amount of coefficient of static friction is –(a) Glass and glass (b) wood and wood (c) ice and ice (d) steel and steel |
|
Answer» (c) ice and ice |
|
| 34. |
When an object is at rest on the inclined rough surface – (a) static and kinetic frictions acting on the object is zero (b) static friction is zero but kinetic friction is not zero (c) static friction is not zero and kinetic friction is zero (d) static and kinetic frictions are not zero |
|
Answer» (c) static friction is not zero and kinetic friction is zero |
|
| 35. |
When we are standing in a bus which begins to move suddenly, we tend to fall backwards. Why? |
|
Answer» This is because a sudden start of the bus brings motion to the bus as well as to our feet in contact with the floor of the bus. But the rest of our body opposes this motion because of its inertia. |
|
| 36. |
A block of mass M is held against a rough vertical wall by pressing it with a finger. If the coefficient of friction between the block and the wall is μ and the acceleration due to gravity is g, calculate the minimum force required to be applied by the finger to hold the block against the wall? |
|
Answer» Let F force is applied by finger on a body of mass M, Under Balanced condition, F N The normal reaction of the wall on the book. The minimum upward frictional force needed to ensure that the block does not fall is Mg. the friction force = μN. Thus, minimum value of F = \(\frac{Mg}{μ}\) f=uNMg=uN Mg/u=N thus force required is Mg/u |
|
| 37. |
An object of mass m begins to move on the plane inclined at an angle 0. The coefficient of static friction of inclined surface is lay. The maximum static friction experienced by the mass is –(a) mg (b) µs mg (c) µs mg sin θ (d) µs mg cos θ |
|
Answer» (d) µs mg cos θ |
|
| 38. |
A block of mass M is held against a rough vertical wall by pressing it with a finger. If the coefficient of friction between the block and the wall is μ and the acceleration due to gravity is g, calculate the minimum force required to be applied by the finger to hold the block against the wall ? |
|
Answer» If F is the force of the finger on the book, F = N, the normal reaction of the wall on the book. The minimum upward frictional force needed to ensure that the book does not fall is Mg. The frictional force = mN. Thus, minimum value of F = Mg/μ . |
|
| 39. |
Block A of weight 100 N rests on a frictionless inclined plane of slope angle 30° (Fig.). A flexible cord attached a to A passes over a frictionless pulley and is connected to block B of weight W. Find the weight W for which the system is in equilibrium. |
|
Answer» mg sin 30° = F \(\frac{1}{2}\)mg = F F = \(\frac{1}{2}\) × 100 N = 50 N For B (at rest), W = F = 50 N. |
|
| 40. |
The angle of inclined plane with the horizontal such that an object placed on it begins to slide is – (a) angle of friction (b) angle of repose (c) angle of response(d) angle of retardation |
|
Answer» (b) angle of repose |
|
| 41. |
A ball is dropped from a building of height 45 m. Simultaneously another ball is thrown up with a speed 40 m/s. Calculate the relative speed of the balls as a function of time. |
|
Answer» Both are free falling. Hence, there is no acceleration of one w.r.t. another. Therefore, relative speed remains constant (=40 m/s ). |
|
| 42. |
Block A of weight 100 N rests on a frictionless inclined plane of slope angle 30° (Fig. 5.7). A flexible cord attached to A passes over a frictonless pulley and is connected to block B of weight W. Find the weight W for which the system is in equilibrium. |
|
Answer» The weight W for which the system is in equilibrium, W = 50 N |
|
| 43. |
A football is kicked into the air vertically upwards. What is its (a) acceleration, and (b) velocity at the highest point? |
|
Answer» (a) Acceleration of the football will always be vertical downward and is called acceleration due to gravity (g). (b) When football reaches the highest point it is momentarily at rest velocity, v = 0. As, it is continuously retarded by acceleration due to gravity (g). |
|
| 44. |
A man of mass 70 kg stands on a weighing scale in a lift which is movinga) upwards with a uniform speed of 10 m s–1 , b) downwards with a uniform acceleration of 5 m s–2 , c) upwards with a uniform acceleration of 5 m s–2 . What would be the readings on the scale in each case? d) What would be the reading if the lift mechanism failed and it hurtled down freely under gravity? |
|
Answer» Mass of the man, m = 70 kg Acceleration, a = 0 Using Newton’s second law of motion, we can write the equation of motion as: R – mg = ma Where, ma is the net force acting on the man. As the lift is moving at a uniform speed, acceleration a = 0 R = mg = 70 × 10 = 700 N Reading on the weighing scale = 700/g = 700/10 = 70 kg Mass of the man, m = 70 kg Acceleration, a = 5 m/s2 downward Using Newton’s second law of motion, we can write the equation of motion as: R + mg = ma R = m(g – a) = 70 (10 – 5) = 70 × 5 = 350 N Reading on the weighing scale = 350/g = 350/10 = 35 kg Mass of the man, m = 70 kg Acceleration, a = 5 m/s2 upward Using Newton’s second law of motion, we can write the equation of motion as: R – mg = ma R = m(g + a) = 70 (10 + 5) = 70 × 15 = 1050 N Reading on the weighing scale = 1050/g = 1050/10 = 105 kg When the lift moves freely under gravity, acceleration a = g Using Newton’s second law of motion, we can write the equation of motion as: R + mg = ma R = m(g – a) = m(g – g) = 0 Reading on the weighing scale = 0/g = 0 kg The man will be in a state of weightlessness. |
|
| 45. |
A person of mass 50 kg stands on a weighing scale on a lift. If the lift is descending with a downward acceleration of 9 m s–2, what would be the reading of the weighing scale? (g = 10 m s–2) |
|
Answer» Let R be the reading of the scale, in newtons. Effective downward acceleration = (50g - R)/50 = g R = 5g = 50N. (The weighing scale will show 5 kg). |
|
| 46. |
A nonzero external force acts on a system of particles. The velocity and the acceleration of the centre of mass are found to be v0 and a0 at an instant t. It is possible that (a) vo = 0, a0 = 0 (b) v0 = 0, a0 ≠ 0, (c) v0 ≠ 0, a0 = 0 (d) v0 ≠0,a0≠ 0. |
|
Answer» (b) v0 = 0, a0 ≠ 0, (d) v0 ≠0,a0≠ 0. Explanation: Since the external force is nonzero, there will be nonzero acceleration. Hence (b) and (d). It may be at rest at time t, then (b) otherwise (d). |
|
| 47. |
All the particles of a body are situated at a distance R from the origin. The distance of the centre of mass of the body from the origin is(a) =R (b) ≤ R (c )>R (d) ≥ R |
|
Answer» (b) ≤ R Explanation: As large number of particles is situated at a distance R from the origin. If particles are uniformly distributed and make a circular boundary around the origin, then centre of mass will be at the origin. While if the particles are not uniformly distributed, then centre of mass will lie between particle and origin. This implies the distance between centre of mass and Origin is always less than equal to R. |
|
| 48. |
A body has its centre of mass at the origin. The x-coordinates of the particles (a) may be all positive (b) may be all negative (c) may be all non-negative (d) may be positive for some cass and negative in other cases |
|
Answer» (c) may be all non-negative (d) may be positive for some cass and negative in other cases |
|
| 49. |
Two balls are thrown simultaneously in air. The acceleration of the centre of mass of the two balls while in air (a) depends on the direction of the motion of the balls (b) depends on the masses of the two balls (c) depends on the speeds of the two balls (d) is equal to g. |
|
Answer» (d) is equal to g. Explanation: Since there is no force in the horizontal direction there will be no acceleration of CoM in the horizontal direction whatever be the direction, mass or speed of the two balls. Only force is the gravitational force hence acceleration of CoM will be acceleration due to gravity g. |
|
| 50. |
A circular plate of diameter d is kept in contact with a square plate of edge d as shown in figure (9-Q2). The density of the material and the thickness are sameeverywhere. The centre of mass of the composite system will be(a) inside the circular plate (b) inside the square plate (c) at the point of contact (d) outside the system. |
|
Answer» (b) inside the square plate Explanation: The mass of circular plate and the square can be assumed as concentrated at their centers. Hence CoM of the system will be on the line joining their centers. Since the mass of square plate will be more than the circular plate due to the greater area, hence combined CoM will be towards square plate from the middle i.e. inside the square plate. |
|