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Friction Devices and Clutches Questions and Answers

1.

In a disc clutch, the inside and outside radii of the clutch plate are 50 and 100 mm, respectively. If the axial force exerted on the disc is 4 kN, the maximum pressure experienced by the clutch plate in N mm-2 under uniform wear conditions is

Exam Year(s)

GATE AG - 2012,

Answer: C

The maximum pressure is about 0.25 N mm-2.

Under uniform wear the product of pressure and radius is constant, \(p\,r = C\), so the pressure is greatest at the inner radius. The axial force fixes C:

\[ \begin{aligned} F &= 2\pi C (r_{o} - r_{i}) \\ C &= \frac{4000}{2\pi(100 - 50)} = 12.73\ \text{N/mm} \\ p_{max} &= \frac{C}{r_{i}} = \frac{12.73}{50} = 0.255 \end{aligned} \]

0.17 is the uniform pressure answer, \(4000 / [\pi(100^{2} - 50^{2})] = 0.17\), which applies to a new clutch rather than a worn one. 0.13 is the uniform wear pressure at the outer radius (\(12.73/100\)), the minimum, not the maximum.

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2.

In a multiple disc clutch, n1 and n2 are the number of discs on the driving shafts respectively. The number of pairs of disc on the drive shaft is :

Exam Year(s)

RSMSSB JE - 2025, RSMSSB - 2025,

Answer: C

The number of pairs is \(n_1 + n_2 - 1\).

In a multiple disc clutch, discs on the driving shaft alternate with discs on the driven shaft. Every adjacent pair of discs forms one pair of contact surfaces, and with \(n_1 + n_2\) discs stacked alternately there is one fewer interface than there are discs:

\[ n = n_1 + n_2 - 1 \]

The torque transmitted is proportional to this number. \(n_1 + n_2\) counts the discs, not the pairs, \(n_1 + n_2 + 1\) overcounts further, and \(\frac{n_1 + n_2}{2}\) would treat each disc as pairing with only one other.

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