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Test: Laws of Motion II - NEET MCQ


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30 Questions MCQ Test Physics Class 11 - Test: Laws of Motion II

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Test: Laws of Motion II - Question 1

A car of mass 1000 kg is moving at a velocity of 20 m/s. Suddenly, the driver applies the brakes, and the car comes to a stop in 4 seconds. What is the magnitude of the average force exerted by the brakes on the car? (Assume no external forces are acting on the car)

Detailed Solution for Test: Laws of Motion II - Question 1

Given:
Mass of the car (m) = 1000 kg
Initial velocity (u) = 20 m/s
Final velocity (v) = 0 m/s
Time (t) = 4 s

Using the equation of motion: v = u + at, where v is the final velocity, u is the initial velocity, a is the acceleration, and t is the time, we can rearrange the equation to solve for the acceleration.

0 = 20 m/s + a * 4 s
a = -5 m/s² (negative sign indicates deceleration)

Since the car comes to a stop, its final velocity is 0 m/s. We can use Newton's second law, F = ma, where F is the force, m is the mass, and a is the acceleration, to find the magnitude of the force.

F = 1000 kg * (-5 m/s²)
F = -5000 N

The magnitude of the force is 5000 N. However, since the force is acting in the opposite direction to the car's motion (deceleration), we take the magnitude as the answer.

Therefore, the correct answer is A: 5000N.

Test: Laws of Motion II - Question 2

A constant force acting on a body of mass 3 kg changes its speed from 2 m/s to 3.5 m/s in 10 second. If the direction of motion of the body remains unchanged, what is the magnitude and direction of the force?

Detailed Solution for Test: Laws of Motion II - Question 2

Given : Mass, m = 3 kg;

Initial Velocity, u = 2m/s;

Final velocity, v = 3.5 m/s

Time taken, t = 10 seconds

v = u+at

3.5 = 2 +a x 10

F = ma = 3 x 0.15 = 0.45 N

Since the applied force increase the speed of the body, it acts along the direction of motion.

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Test: Laws of Motion II - Question 3

A simple pendulum is oscillating in a vertical plane. If resultant acceleration of bob of mass m at a point A is in horizontal direction, find the tangential force at this point in terms of tension T and mg.

Detailed Solution for Test: Laws of Motion II - Question 3


When the acceleration of bob is horizontal, net vertical force on the bob will be zero.
T cos θ – mg = 0
The tangential force at that instant is 

*Multiple options can be correct
Test: Laws of Motion II - Question 4

A painter is applying force himself to raise him and the box with an  cceleration of 5 m/s2 by a massless rope and pulley arrangement as shown in figure. Mass of painter is 100 kg and that of box is 50 kg. If g = 10 m/s2, then : 

Detailed Solution for Test: Laws of Motion II - Question 4

For the whole system, 2T – 1500 = 150 x 5 ⇒ T = 1125 N
For the person, T – 1000 + N = 100 x 5 N = 1500 – 1125 = 375 N 

Test: Laws of Motion II - Question 5

Two blocks ‘A’ and ‘B’ each of mass ‘m’ are placed on a smooth horizontal surface. Two horizontal  force F and 2F are applied on the two blocks ‘A’ and ‘B’ respectively as shown in figure. The block A does not slide on block B. Then the normal reaction acting between the two blocks is : 

Detailed Solution for Test: Laws of Motion II - Question 5

Test: Laws of Motion II - Question 6

A block of base 10 cm × 10 cm and height 15 cm is kept on an inclined plane. The coefficient of friction between them is . The inclination q of this inclined plane from the horizontal plane is gradually increased from 0º. Then                                                                                                 [jee 2009]

Detailed Solution for Test: Laws of Motion II - Question 6

Test: Laws of Motion II - Question 7

A block is moving on an inclined plane making an angle 45º with horizontal and the coefficient of friciton is μ. the force required to just push it up the inclined plane is 3 times the force requried to just prevent it from sliding down. If we define N = 10μ, then N is

[jee 2011]


Detailed Solution for Test: Laws of Motion II - Question 7


Test: Laws of Motion II - Question 8

The dimensional formula of Plancks’s constant and angular momentum are

Detailed Solution for Test: Laws of Motion II - Question 8

Planck's Constant (h)  = 6.626176 x 10-34  m2 kg/s
So, Unit of planck constant=  m2 kg/s

Dimensions =M L2 T −1   ________ (1)

Angular momentum l = mvr

Where, m-mass

v-velocity

r-radius

Dimensions of angular momentum  =  M L T −1 L   = M  L2  T −1  _______________ (2)
From (1) and (2). 

Planck's constant and angular momentum have the same dimensions.

Test: Laws of Motion II - Question 9

Three forces 2570_image008 act on an object of mass m = 2 kg. The acceleration of the object in m/s2 is:

Detailed Solution for Test: Laws of Motion II - Question 9

Force vector follows the principle of superposition which says all the force vectors can be vectorially added if applied on one point to get the net force vector. Hence we get
F = F1 + F2 + F3 
= (-2 + 3) i + (1 - 2) j
 F = i - j = ma
Thus we get a = (i - j) /m
= (i - j) / 2

Test: Laws of Motion II - Question 10

Upon catching a ball, a cricket fielder swings his hands backwards. The concept behind this is explained by

Detailed Solution for Test: Laws of Motion II - Question 10

CONCEPT:

  • Momentum: Momentum is the impact due to a moving object that has mass.

    Mathematically, the momentum of a moving object of mass mmm and velocity v is given as:

    Newton's second law of motion: It states that the rate of change of momentum of a body over time is directly proportional to the force applied, and occurs in the same direction as the applied force.

  • The rate of change of momentum is directly proportional to the force applied by the moving body.

    EXPLANATION:

  • Upon catching the ball, the velocity of the ball is suddenly forced to become zero and stop moving. Due to momentum, the impact it will have on the hands of the fielder will be very high and can hurt his hands.
  • On swinging his hands backward, he increases the time in which the velocity of the ball will become zero.
  • This decreases the rate of change of momentum and thus reduces the force acting on the fielder's hand. This avoids the chances of hurting hands.
  • The relation between the rate of change of momentum and force applied is explained using Newton’s second law of motion.
Test: Laws of Motion II - Question 11

The mass of a lift is 2000 kg. When the tension in the supporting cable is 28000 N, its acceleration is:

Detailed Solution for Test: Laws of Motion II - Question 11

CONCEPT:

  • The weight associated with a moving lift (W), tension force on the supporting cable (T), and acceleration (a) of the lift can be categorized into 2 cases:

    • In case 1, the lift moves up with an acceleration of a.
    • In case 2, the lift moves down with an acceleration of a.

CALCULATION:

Given that:

  • Mass of the lift, m=2000 kg
  • Tension in the supporting cable, T=28000 N

Since the direction of lift motion is not mentioned, let us assume that the lift is moving upwards (case 1).

Sign convention: upward direction +ve, downward direction −ve

The weight of the lift acting downwards, W=mg=2000×10=20000 N
(Assume g=10 m/s2)

Net force acting on the lift = T−W=28000−20000=8000 N

Net force =ma
8000=2000×a

Therefore, a=8000/2000=4 m/s2

Hence, the lift is moving upwards with an acceleration of 4 m/s2.


Important Points:

  • The positive value of acceleration confirms that our assumption was correct, i.e., lift is moving up with an acceleration a.
  • If the acceleration obtained was negative, it indicates that the assumption is wrong, i.e., lift is moving downwards with the acceleration a.
Test: Laws of Motion II - Question 12

If a lift is moving with constant acceleration 'a' in the upward direction, then the force applied by mass m on the floor of the lift will be:

Detailed Solution for Test: Laws of Motion II - Question 12

CONCEPT:

  • A lift is designed to carry loads upwards easily and in a short span of time. This is achieved by accelerating the lift upwards.
    • Hence, the acceleration of the lift is positive in the upward direction and negative in the downward direction.
    • The downward motion of the lift is the stopping motion and hence it is retarding.
    • The lift motion can be simplified into two cases:

Case 1: Lift moving up with acceleration 'a'

Net force acting on the lift = 

Where Fg​ is the weight of the object of mass 'm', N1 is the reaction force due to the mass.

Case 2: Lift moving down with acceleration 'a'

Net force acting on the lift = 

CALCULATION:

Given that the lift is moving up with acceleration 'a'.

The normal reaction by the lift floor on the mass = N1

  • Mass of object on floor = m
  • Weight due to the mass m = Fg ​= mg (downwards)
  • The force due to acceleration of lift = ma (upwards)

The net force = N1​−Fg​=ma

∴ Normal reaction by the lift floor on the mass, N​1=ma+Fg​=ma+mg=m(a+g)

From Newton’s 3rd law, the force by mass on the floor = force by the floor on the mass = m(g+a)

Test: Laws of Motion II - Question 13

A man weighs 70 kg. He stands on a weighing scale in a lift which is moving upwards with an acceleration of 5ms2.What would be the reading on the scale? (g=10 ms2)

Detailed Solution for Test: Laws of Motion II - Question 13

As the moving elevator is a non inertial frame hence newton's laws can’t be applied directly to it. So to apply Newton's laws we need to add a pseudo force to the man's body equal to mass times the acceleration of lift in the opposite direction to that of acceleration. Thus the balancing normal force is equal to the weight of the man +  mass times the acceleration which is,
Reading = Normal force = 700 + 70 x 5
= 700 + 350
= 1050 N

Test: Laws of Motion II - Question 14

An average force of 100N acts on a body for 1s. What is the impulse due to the force?

Detailed Solution for Test: Laws of Motion II - Question 14

We know that Impulse due to force, I = FΔt
As F = 100N
And Δt = 1sec
We get I = 100 Ns

Test: Laws of Motion II - Question 15

A ball weighing 0.01kg hits a hard surface vertically with a speed of 5m/s and rebounds with the same speed. The ball remains in contact with the surface for 0.01s. The average force exerted by the surface on the ball is

Detailed Solution for Test: Laws of Motion II - Question 15

Since impulse I = F x Δt

And also Impulse I = Δp (i.e. change in linear momentum)

Change in momentum

= 0.01 x 5 – (-5)

= 0.10 N s

Impulse = 0.10 N s

Therefore 0.10 = F x 0.01

Or F = 10 N

Test: Laws of Motion II - Question 16

The principle of working of a rocket is based on

Detailed Solution for Test: Laws of Motion II - Question 16

Rocket works on the principle of conservation of momentum. Rocket ejaculates gases in backward direction which creates momentum of the gases backwards and thus by conservation of momentum, the rocket gets a momentum in the forward direction making it to move forward.

Test: Laws of Motion II - Question 17

A block is placed on the table. What is the angle between the action of the block on the table and reaction of the table on the block?

Detailed Solution for Test: Laws of Motion II - Question 17

According to Newton's 3 rd law, every action and reaction have same magnitude and opposite direction. So the angle between them should be 180o.

Test: Laws of Motion II - Question 18

A machine gun has a mass of 20 kg fires 35 g bullets at the rate of 400 bullets per second with a speed of 400ms-1 .What force must be applied to the gun to keep in the position?

Detailed Solution for Test: Laws of Motion II - Question 18

To conserve the momentum each time a single bullet is fired,
the reverse speed gained by the gun from one bullet is 
V = 400 X .035 / 20
= 0.7 m/s
Thus total speed gained in a second is = 0.7 X 400 = 280 m/s
As total speed is gained in one second only the acceleration produced = 280 m/s2
Thus total force applied on the gun by the bullets = 20 x 280 
= 5600 N

Test: Laws of Motion II - Question 19

 Which law says that every force is accompanied by an equal and opposite force?

Detailed Solution for Test: Laws of Motion II - Question 19

"Every action has an equal and opposite reaction” -Newton's 3rd Law

Test: Laws of Motion II - Question 20

A bomb of mass 16kg at rest, explodes into two pieces of masses 4kg and 12kg. After explosion, the velocity of the 12kg mass is 4m/s. What is the velocity of the 4kg piece?

Detailed Solution for Test: Laws of Motion II - Question 20

Simply by conserving the momentum of the system we get that,
0 (initial momentum) = 12 x 4 + 4 x v (final momentum)
Thus we get v = -12 m/s

Test: Laws of Motion II - Question 21

The dimensional formula for impulse is

Detailed Solution for Test: Laws of Motion II - Question 21

We know that I = P, where P is momentum
As subtracting initial momentum from the final momentum won't affect its unit, we get unit if I is the same as that of P.

Test: Laws of Motion II - Question 22

A block of mass 2 kg is initially at rest on a frictionless horizontal surface. A force of 8 N is applied to the block horizontally for 5 seconds. What is the final velocity of the block?

Detailed Solution for Test: Laws of Motion II - Question 22

Given:
Mass of the block (m) = 2 kg
Force applied (F) = 8 N
Time (t) = 5 s

Since no external forces are acting on the block other than the applied force, the net force is equal to the applied force. Using Newton's second law, F = ma, where F is the force, m is the mass, and a is the acceleration.

8 N = 2 kg * a
a = 4 m/s²

Now, we can use the equation of motion: v = u + at, where v is the final velocity, u is the initial velocity (which is 0 m/s), a is the acceleration, and t is the time.

v = 0 + 4 m/s² * 5 s
v = 20 m/s

Therefore, the final velocity of the block is 20 m/s.

Test: Laws of Motion II - Question 23

Two masses are in the ratio 1:5. What is ratio of their inertia?

Detailed Solution for Test: Laws of Motion II - Question 23

Force of inertia = ma

Let the masses be 1x and 5x

Force of inertia for 1st body= 1x * a

Force of inertia for 2nd = 5x * a

Ratio= x * a / 5x * a = 1:5

Additional Information: The inability of a body to change it’s state of rest or uniform motion is called inertia.

Test: Laws of Motion II - Question 24

A 6 kg object is subject to three forces
F1 = 20+ 30j N
F2 = 8i - 50j N
F3 = 2i + 2j N
Find the acceleration of object.

Detailed Solution for Test: Laws of Motion II - Question 24

F = F1 + F2 + F3 = ( 20i + 30j) N+(8i - 50j) N+(2i +2 j) N

=(20+8+2)i+(30-50+2)j

F=30i - 18j

F = ma

Substituting F and m = 6 kg (given) in the above equation we get,

30i - 18j = 6*a

A = 5i - 3j

Hence (b) is correct choice

Test: Laws of Motion II - Question 25

A body of mass 2kg is sliding with a constant velocity of 4m/s on a frictionless horizontal table. The net force required to keep the body moving with the same velocity is

Detailed Solution for Test: Laws of Motion II - Question 25

According to newton's first law of motion, an object either remains at rest or continues to move at a constant velocity, unless acted upon by an external net force.
Therefore The force required to keep the body moving with the same velocity is zero.

Test: Laws of Motion II - Question 26

An object of mass 5 kg is initially moving with a velocity of 10 m/s. An unbalanced force of 30 N is applied to the object in the opposite direction of its motion. Calculate the acceleration of the object.

Detailed Solution for Test: Laws of Motion II - Question 26

To calculate the acceleration of the object, we can use Newton's second law of motion, which states that the force acting on an object is equal to the mass of the object multiplied by its acceleration.

Given:
Mass of the object (m) = 5 kg
Initial velocity (u) = 10 m/s
Force applied (F) = -30 N (opposite direction of motion)

Using Newton's second law, F = ma,
we can rearrange the equation to solve for acceleration (a).
-30 N = 5 kg * a
a = -6 m/s2 (negative sign indicates the opposite direction)

Therefore, the acceleration of the object is 6 m/s2 in the opposite direction of its initial motion.

The correct answer is a) 6 m/s2.

Test: Laws of Motion II - Question 27

We slip on a rainy day due to ______.

Detailed Solution for Test: Laws of Motion II - Question 27
  • It is usually seen that during rainy days we tend to slip because rainwater acts as a lubricant between our feet and the ground.  

  • This lubrication (rainwater) converts dry friction into fluid friction. 

  • That is, the friction between feet and ground reduces, making us slip.

Therefore, due to less friction, we slip on a rainy day.

Test: Laws of Motion II - Question 28

Passengers in a bus lean forward as bus suddenly stops. This is due to

Detailed Solution for Test: Laws of Motion II - Question 28

When the bus moves, the passenger's body comes into a state of motion but when the bus stops the lower part of the body which is in contact with the floor comes into a state of rest whereas the upper part of the body still remains in the state of motion and because of this the upper part of the body falls in the forward direction. This is due to the presence of inertia. 

Hence the correct answer is C.

Test: Laws of Motion II - Question 29

A particle of mass 'm' original at rest, is subjected to a force whose direction is constant but whose magnitude varies with according to the relation
 

Where F0​ and T are constant.
Then speed of the particle after a time 2T is:

Detailed Solution for Test: Laws of Motion II - Question 29

Given: 


Speed of the particle after a time 2T, 



Test: Laws of Motion II - Question 30

How is inertia used when riding a bicycle?

Detailed Solution for Test: Laws of Motion II - Question 30
  • Newton’s first law of inertia states that an object at rest or in motion tends to stay at rest or moving with constant motion unless enacted upon by an unbalanced force. 

  • The law of inertia relates to the sport of cycling due to the fact that the cyclist is in constant motion when on the cycle. 

  • The motion of the bike is caused by the rider pressing down upon the pedals, which, in turn, enables the rider to accelerate on the bike. 

  • As well, the cyclist will continue to move unless enacted upon by an opposing unbalanced force, such as the force of friction on the bike tires, when the bike decelerates to a stop. 

  • The Law of Inertia is also displayed when the cyclist begins to move on the bicycle from a stop. 

  • The action is related to the concept of Inertia for the reason that the cyclist is applying an unbalanced force to the bicycle pedals when not in motion. As a result, the bicycle would gain acceleration and therefore begin to move.

Therefore the correct answer is B. 

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