Question:

In an axial compressor, the change in angular momentum of air through the rotor is directly related to

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Euler's turbine equation: \[ \boxed{ W=u(V_{w2}-V_{w1}) } \] shows that the work transfer is directly proportional to the change in angular momentum.
Updated On: Jul 14, 2026
  • Pressure at the inlet
  • Work done per unit mass on the air
  • Degree of reaction
  • Rotor efficiency
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The Correct Option is B

Solution and Explanation

Step 1: Recall Euler's turbomachinery equation. For an axial compressor, \[ \boxed{ W=u(V_{w2}-V_{w1}), } \] where
• \(W\) = work done per unit mass,
• \(u\) = blade speed,
• \(V_{w1},V_{w2}\) = whirl components of velocity.

Step 2:
Relate work to angular momentum. The change in whirl velocity represents the change in angular momentum of the air. Hence, \[ \boxed{ \text{Change in angular momentum} \Longrightarrow \text{Work done on the air}. } \] Therefore, \[ \boxed{\text{Work done per unit mass on the air}} \] is the correct answer. Thus, \[ \boxed{(B)} \] is the correct answer.
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