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Fundamentally, the normal force between two surfaces in contact is:

1. Electromagnetic

2. Gravitational

3. Weak nuclear force

4. Strong nuclear force

Subtopic: Types of Forces |

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The pulleys and strings shown in the figure are smooth and of negligible mass. For the system to remain in equilibrium, the angle \(\theta\) should be:** **

1. \(0^\circ\)

2. \(30^\circ\)

3. \(45^\circ\)

4. \(60^\circ\)

Subtopic: Tension & Normal Reaction |

84%

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A body of mass \(5\) kg is suspended by the strings making angles $\mathrm{}$\(60^\circ\)

Then:

(A) | \( {T}_1=25~ \text{N} \) |

(B) | \( {T}_2=25 ~\text{N} \) |

(C) | \({T}_1=25 \sqrt{3}~ \text{N} \) |

(D) | \({T}_2=25 \sqrt{3}~ \text{N} \) |

1. | (A), (B), and (C) only |

2. | (A) and (B) only |

3. | (A) and (D) only |

4. | (A), (B), (C), (D) |

Subtopic: Tension & Normal Reaction |

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In the shown system, each of the blocks is at rest. The value of \(\theta\) is:

1. \(\tan^{- 1} \left(1\right)\)

2. \(\tan^{- 1} \left(\frac{3}{4}\right)\)

3. \(\tan^{- 1} \left(\frac{4}{3}\right)\)

4. \(\tan^{- 1} \left(\frac{3}{5}\right)\)

Subtopic: Tension & Normal Reaction |

70%

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Three blocks with masses of \(m\), \(2m\), and \(3m\) are connected by strings as shown in the figure. After an upward force \(F\) is applied on block \(m\), the masses move upward at a constant speed, \(v\). What is the net force on the block of mass \(2m\)? (\(g\) is the acceleration due to gravity).

1. | \(2mg\) | 2. | \(3mg\) |

3. | \(6mg\) | 4. | zero |

Subtopic: Tension & Normal Reaction |

73%

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A mass \(M\) of \(100~\text{kg}\) is suspended with the use of strings \(A\), \(B\) and \(C\) as shown in the figure. The tension in the string \(B\) will be:

1. | \(100 g~\text{N}\) | 2. | zero |

3. | \(100\sqrt{2}g~\text{N}\) | 4. | \(\frac{100}{\sqrt{2}}g~\text{N}\) |

Subtopic: Tension & Normal Reaction |

66%

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A metal sphere is suspended from a wall by a string. The forces acting on the sphere are shown in the figure. Which of the following statements is NOT correct?

$\mathrm{}$

$\mathrm{}$

1. |
\(\overrightarrow N+\overrightarrow T+\overrightarrow W=0\) |
2. | \(T^2=N^2+W^2\) |

3. | \(T = N + W\) | 4. | \(N = W \tan \theta\) |

Subtopic: Tension & Normal Reaction |

63%

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A man of mass \(60\) kg is standing on the ground and holding a string passing over a system of ideal pulleys. A mass of \(10\) kg is hanging over a light pulley such that the system is in equilibrium. The force exerted by the ground on the man is: (\(g=\) acceleration due to gravity)

1. \(20g\)

2. \(45g\)

3. \(40g\)

4. \(60g\)

Subtopic: Tension & Normal Reaction |

62%

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A string of negligible mass going over a clamped pulley of mass \(m\) supports a block of mass \(M\) as shown in the figure. The force on the pulley by the clamp is given by:

1. \(\sqrt{2} M g\)

2. \(\sqrt{2} m g\)

3. \(g\sqrt{\left( M + m \right)^{2} + m^{2}}\)

4. \(g\sqrt{\left(M + m \right)^{2} + M^{2}}\)

Subtopic: Tension & Normal Reaction |

53%

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What is the minimum value of force \(F\) such that at least one block leaves the ground in the given figure? \(\left(g=10~\text{m/s}^2\right)\) $\mathrm{}$

1. | \(20~\text{N}, 2~\text{kg}\) leaves the ground first. |

2. | \(30~\text{N}, 3~\text{kg}\) leaves the ground first. |

3. | \(40~\text{N}, 2~\text{kg}\) leaves the ground first. |

4. | \(50~\text{N}, 3~\text{kg}\) leaves the ground first. |

Subtopic: Tension & Normal Reaction |

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