Question:

According to Bredt--Batho theory, shear flow in a thin-walled closed section under torsion is

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For a thin-walled closed section, \[ \boxed{ q=\frac{T}{2A_m} } \] where \[ q \] is the constant shear flow around the section.
Updated On: Jul 14, 2026
  • Zero at corners
  • Varies linearly along perimeter
  • Constant along the wall
  • Maximum at centroid
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The Correct Option is C

Solution and Explanation

Step 1: Recall the Bredt--Batho theory. For a thin-walled closed section subjected to torsion, the Bredt--Batho theory states that the shear flow is uniform around the wall.

Step 2:
State the shear flow relation. The shear flow is given by \[ \boxed{ q=\frac{T}{2A_m}, } \] where
• \(T\) = applied torque,
• \(A_m\) = area enclosed by the median line. Since \[ q \] does not depend on the position along the wall, \[ \boxed{ \text{Shear flow remains constant around the wall.} } \] Therefore, \[ \boxed{(C)} \] is the correct answer.
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