Question types

Rest and Motion: Kinematics question types

94 questions across 6 question groups — pick any mix to generate a Physics paper with step-by-step answer keys.

94
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6
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Sample Questions

Rest and Motion: Kinematics questions

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

A person standing near the edge of the top of a building throws two balls $A$ and $B.$ The ball $A$ is thrown vertically upward and $B$ is thrown vertically downward with the same speed. The ball $A$ hits the ground with a speed $v_A$ and the ball $B$ hits the ground with a speed $v_B.$ We have:
  • A
    $v_A > v_B$
  • B
    $v_A < v_B$
  • $v_A = v_B$
  • D
    The relation between $v_{A }$ and $v_B$ depends on height of the building above the ground.

Answer: C.

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In a projectile motion the velocity:
  1. Is always perpendicular to the acceleration.
  2. Is never perpendicular to the acceleration.
  3. Is perpendicular to the acceleration for one instant only.
  4. Is perpendicular to the acceleration for two instants.
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Pick the correct statements:
  1. Average speed of a particle in a given time is never less than the magnitude of the average velocity.
  2. It is possible to have a situation in which $\Big|\frac{\text{d}\vec{\text{v}}}{\text{dt}}\Big|\neq0$ but $\frac{\text{d}}{\text{dt}}|\vec{\text{v}}|=0.$
  3. The average velocity of a particle is zero in a time interval. It is possible that the instantaneous velocity is never zero in the interval.
  4. The average velocity of a particle moving on a straight line is zero in a time interval. It is possible that the instantaneous velocity is never zero in the interval.
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Two bullets are fired simultaneously, horizontally and with different speeds from the same place. Which bullet will hit the ground first?
  1. The faster one.
  2. The slower one.
  3. Both will reach simultaneously.
  4. Depends on the masses.
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Figure shows the displacement-time graph of a particle moving on the $X-$axis.
  1. The particle is continuously going in positive $x$ direction.
  2. The particle is at rest.
  3. The velocity increases up to a time to, and then becomes constant.
  4. The particle moves at a constant velocity up to a time to, and then stops.
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A particle starts from a point A and travels along the solid curve shown in figure. Find approximately the position B of the particle such that the average velocity between the positions A and B has the same direction as the instantaneous velocity at B.
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An $\text{NCC}$ parade is going at a uniform speed of $6\ km/ h$ through a place under a berry tree on which a bird is sitting at a height of $12.1m.$ At a particular instant the bird drops a berry. Which cadet $($give the distance from the tree at the instant$)$ will receive the berry on his uniform?
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An object having a velocity $4.0\ m/s$ is accelerated at the rate of $1.2\ m/s^2$ for $5.0s.$ Find the distance travelled during the period of acceleration.
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A person travelling at $43.2\ km/h$ applies the brake giving a deceleration of $6.0\ m/s^2$ to his scooter. How far will it travel before stopping?
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Figure shows the graph of the $x-$coordinate of a particle going along the $X-$axis as a function of time. Find:
  1. The average velocity during $0$ to $10s.$
  2. Instantaneous velocity at $2, 5, 8$ and $12s.$
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A ball is thrown vertically upward with a speed of 20m/s. Draw a graph showing the velocity of the ball as a function of time as it goes up and then comes back.
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When a person leaves his home for sightseeing by his car, the meter reads 12352km. When he returns home after two hours the reading is 12416km.
  1. What is the average speed of the car during this period?
  2. What is the average velocity?
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A food packet is dropped from a plane going at an altitude of 100m. What is the path of the packet as seen from the plane? What is the path as seen from the ground? If someone asks "what is the actual path", what will you answer?
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Rain is falling vertically. A man running on the road keeps his umbrella tilted but a man standing on the street keeps his umbrella vertical to protect himself from the rain. But both of them keep their umbrella vertical to avoid the vertical sun-rays. Explain.
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Q 163 Marks Question3 Marks
A man has to go 50m due north, 40m due east and 20m due south to reach a field.
  1. What distance he has to walk to reach the field?
  2. What is his displacement from his house to the field?
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Q 183 Marks Question3 Marks
Figure shows the graph of velocity versus time for a particle going along the $X-$axis. Find:
  1. The acceleration.
  2. The distance travelled in $0$ to $10s.$
  3. The displacement in $0$ to $10s.$
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Q 193 Marks Question3 Marks
A swimmer wishes to cross a 500m wide river flowing at 5km/h. His speed with respect to water is 3km/h.
  1. If he heads in a direction making an angle 0 with the flow, find the time he takes to cross the river.
  2. Find the shortest possible time to cross the river.
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Q 203 Marks Question3 Marks
A river 400m wide is flowing at a rate of 2.0m/s. A boat is sailing at a velocity of 10m/s with respect to the water, in a direction perpendicular to the river.
  1. Find the time taken by the boat to reach the opposite bank.
  2. How far from the point directly opposite to the starting point does the boat reach the opposite bank?
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Two friends $A$ and $B$ are standing a distance $x$ apart in an open field and wind is blowing from $A$ to $B$.
A beats a drum and $B$ hears the sound $t_1$ time after he sees the event. $A$ and $B$ interchange their positions and the experiment is repeated. This time $B$ hears the drum $t_2$ time after he sees the event. Calculate the velocity of sound in still air $v$ and the velocity of wind $u$. Neglect the time light takes in travelling between the friends.
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An elevator is descending with uniform acceleration. To measure the acceleration, a person in the elevator drops a coin at the moment the elevator starts. The coin is 6ft above the floor of the elevator at the time it is dropped. The person observes that the coin strikes the floor in 1 second. Calculate from these data the acceleration of the elevator.
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Complete the following table:
Car Model
Driver $X$
Reaction time $0.20s$
Driver $Y$
Reaction time $0.30s$
$A ($deceleration on hard braking $= 6.0m/s^2)$
Speed $= 54\ km/h$
Braking distance
$a = ...$
Total stopping distance
$b = ...$
Speed $= 72\ km/h$
Braking distance
$c = ...$
Total stopping distance
$d = ...$
$B ($deceleration on hard braking $= 7.5m/s^2)$
Speed $= 54\ km/h$
Breaking distance
$e = ...$
Total stopping distance
$f = ...$
Speed $72\ km/h$
Braking distance
$g = ...$
Total stopping distance
$h = ...$
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Complete the following table:
Car Model
Driver $X$
Reaction time $0.20s$
Driver $Y$
Reaction time $0.30s$
$A\ ($deceleration on hard braking $= 6.0\ m/s^2)$
Speed $= 54\ km/h$
Braking distance
$a = ...$
Total stopping distance
$b = ...$
Speed $= 72\ km/h$
Braking distance
$c = ...$
Total stopping distance
$d = ...$
$B\ ($deceleration on hard braking $= 7.5\ m/s^2)$
Speed $= 54\ km/h$
Breaking distance
$e = ...$
Total stopping distance
$f = ...$
Speed $72\ km/h$
Braking distance
$g = ...$
Total stopping distance
$h = ...$
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A police jeep is chasing a culprit going on a motorbike. The motorbike crosses a turning at a speed of $72\ km/h.$ The jeep follows it at a speed of $90\ km/h,$ crossing the turning ten seconds later than the bike. Assuming that they travel at constant speeds, how far from the turning will the jeep catch up with the bike?
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An aeroplane has to go from a point A to another point B, 500km away due 30° east of north. A wind is blowing due north at a speed of 20m/s. The air-speed of the
plane is 150m/s.
  1. Find the direction in which the pilot should head the plane to reach the point B.
  2. Find the time taken by the plane to go from A to B.
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The benches of a gallery in a cricket stadium are 1m wide and 1m high. A batsman strikes the ball at a level one metre above the ground and hits a mammoth sixer. The ball starts at 35m/s at an angle of 53° with the horizontal. The benches are perpendicular to the plane of motion and the first bench is 110m from the batsman. On which bench will the ball hit?
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A person is standing on a truck moving with a constant velocity of $14.7m/$s on a horizontal road. The man throws a ball in such a way that it returns to the truck after the truck has moved $58.8\ m$. Find the speed and the angle of projection:
  1. As seen from the truck.
  2. As seen from the road.
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A ball is dropped from a height of $5m$ onto a sandy floor and penetrates the sand up to $10\ cm$ before coming to rest. Find the retardation of the ball in sand assuming it to be uniform.
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A car travelling at $60\ km/h$ overtakes another car travelling at $42\ km/h$. Assuming each car to be $5.0m$ long, find the time taken during the overtake and the total road distance used for the overtake.
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