Question types

Laws of Motion question types

44 questions across 5 question groups — pick any mix to generate a Physics paper with step-by-step answer keys.

44
Questions
5
Question groups
5
Question types
Sample Questions

Laws of Motion questions

One sample from each question group in this chapter. Select any group above to see the full set with answer keys.

A hockey player is moving northward and suddenly turns westward with the same speed to avoid an opponent. The force that acts on the player is:
  1. Frictional force along westward.
  2. Muscle force along southward.
  3. Frictional force along south-west.
  4. Muscle force along south-west.
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In the previous problem (5.3), the magnitude of the momentum transferred during the hit is:
  1. Zero
  2. 0.75kg m s–1
  3. 1.5kg m s–1
  4. 14kg m s–1
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Conservation of momentum in a collision between particles can be understood from:
  1. Conservation of energy.
  2. Newton’s first law only.
  3. Newton’s second law only.
  4. Both Newton’s second and third law.
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In the co-efficient of friction between the floor and the body B is 0.1. The co-efficient of friction between the bodies B and A is 0.2. A force F is applied as shown on B. The mass of A is m/ 2 and of B is m. Which of the following statements are true?

  1. The bodies will move together if F = 0.25mg.
  2. The body A will slip with respect to B if F = 0.5mg.
  3. The bodies will move together if F = 0.5mg.
  4. The bodies will be at rest if F = 0.1mg.
  5. The maximum value of F for which the two bodies will move together is 0.45mg.
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A body of mass 2kg travels according to the law x(t) = pt + qt2 rt3 where p = 3m s-1, q = 4m s-2 and r = 5m s-3. The force acting on the body at t = 2 seconds is.
  1. 136N
  2. 134N
  3. 158N
  4. 68N
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A person driving a car suddenly applies the brakes on seeing a child on the road ahead. If he is not wearing seat belt, he falls forward and hits his head against the steering wheel. Why?
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A mass of 2kg is suspended with thread AB Thread CD of the same type is attached to the other end of 2kg mass. Lower thread is pulled gradually, harder and harder in the downward directon so as to apply force on AB. Which of the threads will break and why?

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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 $\mu$ 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?
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A person of mass 50kg stands on a weighing scale on a lift. If the lift is descending with a downward acceleration of 9m s–2, what would be the reading of the weighing scale? (g = 10m s–2)
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Q 153 Marks Question3 Marks
A block placed on a rough horizontal surface is pulled by a horizontal force F. Let f be the force applied by the rough surface on the block. Plot a graph of f versus F.
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Q 163 Marks Question3 Marks
The displacement vector of a particle of mass m is given by $\text{r}\text{(t})=\hat{\text{i}}\text{A}\cos\omega\text{t}+\hat{\text{j}}\text{B}\sin\omega\text{t}.$

Show that the trajectory is an ellipse.

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Q 173 Marks Question3 Marks
A woman throws an object of mass 500g with a speed of 25m s1.

If the object hits a wall and rebounds with half the original speed, what is the change in momentum of the object?

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Q 183 Marks Question3 Marks
A cricket bowler releases the ball in two different ways.
  1. Giving it only horizontal velocity, and
  2. Giving it horizontal velocity and a small downward velocity. The speed vs at the time of release is the same. Both are released at a height H from the ground. Which one will have greater speed when the ball hits the ground? Neglect air resistance.
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Q 193 Marks Question3 Marks
A person in an elevator accelerating upwards with an acceleration of 2m s–2, tosses a coin vertically upwards with a speed of 20m s1. After how much time will the coin fall back into his hand? (g = 10m s–2)
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The displacement vector of a particle of mass m is given by $\text{r}\text{(t})=\hat{\text{i}}\text{A}\cos\omega\text{t}+\hat{\text{j}}\text{B}\sin\omega\text{t}.$

Show that $\text{F}=-\text{m}\omega^2\text{r}.$

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A rectangular box lies on a rough inclined surface. The coefficient of friction between the surface and the box is $\mu$. Let the mass of the box be m.
  1. At what angle of inclination $\theta$ of the plane to the horizontal will the box just start to slide down the plane?
  2. What is the force acting on the box down the plane, if the angle of inclination of the plane is increased to a $\theta>$?
  3. What is the force needed to be applied upwards along the plane to make the box either remain stationary or just move up with uniform speed?
  4. What is the force needed to be applied upwards along the plane to make the box move up the plane with acceleration a?
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A helicopter of mass 2000kg rises with a vertical acceleration of 15m s–2. The total mass of the crew and passengers is 500kg. Give the magnitude and direction of the (g = 10m s–2)
  1. Force on the floor of the helicopter by the crew and passengers.
  2. Action of the rotor of the helicopter on the surrounding air.
  3. Force on the helicopter due to the surrounding air.
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A 100kg gun fires a ball of 1kg horizontally from a cliff of height 500m. It falls on the ground at a distance of 400m from the bottom of the cliff. Find the recoil velocity of the gun. (acceleration due to gravity = 10m s–2)
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