Multi-collar thrust bearing — the frictional torque transmitted by a multi-collared shaft compared with a single-collared shaft (for the same total axial load and mean radius) is:

Difficulty: Medium

Correct Answer: Right

Explanation:

Introduction / Context: Thrust bearings transmit axial loads through collar faces. Designers sometimes split a single collar into multiple collars to reduce pressure and heat. A common exam point asks whether total frictional torque changes under the same overall axial load.

Given Data / Assumptions:

  • Total axial load on the shaft = W (fixed).
  • Uniform pressure or uniform wear theory may be used for mean radius Rm.
  • Coulomb friction with coefficient μ, and n identical collars share load.

Concept / Approach: For one collar, torque T = μ W Rm. For n collars sharing the same total load W, each collar carries W/n. The torque per collar is μ (W/n) Rm, and the total torque becomes n × μ (W/n) Rm = μ W Rm — the same as the single-collar case, provided Rm is unchanged.

Step-by-Step Solution:

1) Single collar: T₁ = μ W Rm.2) n collars: each takes W/n ⇒ torque per collar Ti= μ (W/n) Rm.3) Sum torques: ΣTi= n×μ (W/n) Rm= μ W Rm.

Verification / Alternative check: If instead each collar saw the full W (not load-sharing), torque would scale with n, but that is not how multi-collar bearings are designed.

Why Other Options Are Wrong:
Wrong — suggests torque changes despite equal total load and mean radius, which contradicts the load-sharing derivation.

Common Pitfalls: Forgetting that the stated W is the total axial load; confusing uniform pressure vs wear (which affects Rm slightly but not the equality under equal Rm).

Final Answer: Right.

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