In a slider-crank mechanism, the velocity of piston becomes maximum when:

This question was previously asked in
HPCL Engineer Mechanical 04 Nov 2022 Official Paper (Shift 2)
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  1. the crank is at an angle of 120° with the line of stroke
  2. the crank is perpendicular to the line of stroke of the piston
  3. the crank and the connecting rod are mutually perpendicular
  4. the crank and the connecting rod are in line with each other

Answer (Detailed Solution Below)

Option 2 : the crank is perpendicular to the line of stroke of the piston
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Detailed Solution

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Concept:

Single slider crank mechanism:

TOM 3

Velocity of piston is \({v_p} = \omega r\left( {\sin θ + \frac{{\sin 2θ }}{{2n}}} \right)\)

Where r = crank radius, ω = crank speed, n = Obliquity ratio

Velocity of slider will be maximum at θ = 90°, (∵ sin function is maximum at 90° i.e. sin 90° = 1)

∴ Vmax = rω(1 + 0) = rω

When θ = 90°, i.e. crank is perpendicular to the line of stroke, the velocity of the slider is maximum.

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