A man of mass 70 kg stands on a weighing scale in a lift that is moving. What would be the reading if the lift mechanism failed and it hurtled down freely under gravity?

1. 105 kg
2. 70 kg
3. 0
4. 10 kg

 

Subtopic:  Application of Laws |
 82%
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The figure shows the position-time graph of a particle of mass \(4~\text{kg}\). What is the force on the particle for \(t>4~\text{s}\)
(Consider one-dimensional motion only).

            

1. \(0\) 2. \(40~\text{N}\)
3. \(20~\text{N}\) 4. \(10~\text{N}\)
Subtopic:  Application of Laws |
 81%
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Two billiard balls each of mass 0.05 kg moving in opposite directions with speed 6 m/s collide and rebound with the same speed. What is the impulse imparted to each ball due to the other?
1. \(0.4 \mathrm{~kg} \mathrm{~m} \mathrm{~s}^{-1}\)
2. \(0.3 \mathrm{~kg} \mathrm{~m} \mathrm{~s}^{-1}\)
3. \(0.6 \mathrm{~kg} \mathrm{~m} \mathrm{~s}^{-1}\)
4. \(0.7 \mathrm{~kg} \mathrm{~m} \mathrm{~s}^{-1}\)

Subtopic:  Application of Laws |
 80%
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A stone of mass \(0.25\) kg tied to the end of a string is whirled around in a circle of radius \(1.5\) m with a speed of \(40\) rev/min in a horizontal plane. The tension in the string is:
1. \(5.6\) N
2. \(6.6\) N
3. \(3.4\) N
4. \(4.2\) N

Subtopic:  Uniform Circular Motion |
 66%
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The figure shows a man of mass \(65\) kg standing stationary with respect to a horizontal conveyor belt that is accelerating with \(1\) ms-2If the coefficient of static friction between the man’s shoes and the belt is \(0.2,\) up to what acceleration of the belt can the man continue to be stationary relative to the belt? (Take \(g=10\) m/s2)

  
 
1. \(2\) ms-2 2. \(3\) ms-2
3. \(1\) ms-2 4. \(9.8\) ms-2
Subtopic:  Friction |
 68%
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A stone of mass \(m\) tied to the end of a string revolves in a vertical circle of radius \(R.\) The magnitude of net forces at the lowest and highest points of the circle directed vertically downwards are:
Lowest point Highest point
1. \(mg-T_1\) \(mg+T_2\)
2. \(mg+T_1\) \(mg+T_2\)
3. \(mg+T_1-\frac{mv^2_1}{R}\)
\(mg-T_2+\frac{mv^2_2}{R}\)
4. \(mg-T_1-\frac{mv^2_1}{R}\) \(mg+T_2+\frac{mv^2_2}{R}\)

(\(T_1\) and \(v_1\) denote the tension and speed at the lowest point. \(T_2\) and \(v_2\) denote corresponding values at the highest point.)

Subtopic:  Non Uniform Vertical Circular Motion |
 50%
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A helicopter of mass 1000 kg rises with a vertical acceleration of 15 ms-2. The crew and the passengers weigh 300 kg. The magnitude and direction of the action of the rotor of the helicopter on the surrounding air are:

1. 3.25×104 N upwards
2. 3.25×104 N downwards
3. 7.5×103 N upwards
4. 7.5×103 N downwards

Subtopic:  Application of Laws |
 54%
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A stream of water flowing horizontally with a speed of \(15\) ms–1 pushes out of a tube of cross-sectional area \(10^{-2}\) m2 and hits a vertical wall nearby. What is the force exerted on the wall by the impact of water, assuming it does not rebound? (Density of water, \(\rho=10^{3}\)  kg-m3)

1. \(1500\) N 2. \(2250\) N
3. \(1650\) N 4. \(2200\) N
Subtopic:  Application of Laws |
 69%
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An aircraft executes a horizontal loop at a speed of \(720\) km/h with its wings banked at \(15^{\circ}\). What is the radius of the loop? (Take \(g=10~\text{m/s}^{2}\)\(\tan 15^{\circ}=0.27\))
1. \(1.30\) km
2. \(14.9\) km
3. \(1.55\) km
4. \(20.9\) km

Subtopic:  Banking of Roads |
 63%
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A train runs along an unbanked circular track of radius \(30\) m at a speed of \(54\) km/h. The mass of the train is \(10^{6}\) kg. What is the angle of banking required to prevent wearing out of the rail?

1. \(30^\circ\) 2. \(45^\circ\)
3. \(53^\circ\) 4. \(37^\circ\)
Subtopic:  Banking of Roads |
 75%
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