In the figure, the coefficient of friction between the floor and body \(B\) is \(0.1.\) The coefficient of friction between bodies \(B\) and \(A\) is \(0.2.\) A force \(F\) is applied as shown on \(B.\) The mass of \(A\) is \(rn/2\) and of \(B\) is \(m.\)

             

(a) The bodies will move together if \(F = 0.25\text{mg}\)
(b) The \(A\) will slip with \(B\) if \(F = 0.5\text{mg}\)
(c) The bodies will move together if \(F = 0.5\text{mg}\)
(d) The bodies will be at rest if \(F = 0.1\text{mg}\)
(e) The maximum value of \(F\) for which the two bodies will move together is \(0.45\text{mg}\)

Which of the following statement(s) is/are true?
1. (a), (b), (d), (e)
2. (a), (c), (d), (e)
3. (b), (c), (d)
4. (a), (b), (c)

Subtopic:  Application of Laws | Friction |
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Mass \(m_{1}\) moves on a slope making an angle \(\theta\) with the horizontal and is attached to mass \(m_{2}\) by a string passing over a frictionless pulley as shown in the figure. The coefficient of friction between \(m_{1}\) and the sloping surface is \(\mu\).
              

(a) If \(m_{2} > m_{1} \text{sin} ⁡ \theta \), the body will move up the plane.
(b) If  \(m_{2} > m_{1} (\text{sin} ⁡ \theta +\mu \text{cos} \theta)\), the body will move up the plane.
(c) If  \(m_{2} < m_{1} (\text{sin} ⁡ \theta +\mu \text{cos} \theta)\), the body will move up the plane.
(d) If  \(m_{2} < m_{1} (\text{sin} ⁡ \theta -\mu \text{cos} \theta)\), the body will move down the plane.
Which of the following statement/s is/are true?
1. (a), (d) 2. (a), (c)
3. (c), (d) 4. (b), (d)

Subtopic:  Friction |
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In figure a body \(A\) of mass \(m\) slides on a plane inclined at angle \(\left(\theta_{1}\right)\) to the horizontal and \(\mu\) is the coefficient of friction between \(A\) and the plane. \(A\) is connected by a light string passing over a frictionless pulley to another body \(B,\) also of mass \(m\), sliding on a frictionless plane inclined at an angle \(\left(\theta_{2}\right)\) to the horizontal.

(a) A will never move up the plane
(b) A will just start moving up the plane when \(\mu = \dfrac{{\sin}   \left(\theta\right)_{2} - {\sin}   \left(\theta\right)_{1}}{{\cos}   \left(\theta\right)_{1}}\)
(c) For \(A\) to move up the plane, \(\left(\theta\right)_{2}\) must always be greater than \(\left(\theta\right)_{1}\)
(d) \(B\) will always slide down with a constant speed

Which of the following statement/s is/are true?

1. (b, c) 2. (c, d)
3. (a, c) 4. (a, d)
Subtopic:  Friction |
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