in a beam of rectangular section average shear stress is 2N/mm^2. the maximum shear stress in beam section is---
1) 2.00N/mm^2
2) 1.67N/mm^2
3) 3.00N/mm^2
4) 2.67N/mm^2
Answers
Answered by
5
Answer:
what we have to do
Explanation:
DINT UNDERDTOOD THE QUESTION
Answered by
0
Answer:
The maximum shear stress is 3.00N/mm^2.
Shear Stress:
- Shear stress is a force applied to a body that causes the body to deform.
- It acts coplanar to the cross-section of the given body.
- The shear stress is calculated as τ = F/A and has units same as pressure.
Explanation:
Given:
Average shear stress = 2 N/mm^2
To find:
Maximum shear stress
Formula:
Maximum shear stress = 1.5 × average shear stress
Solution:
We know that the maximum shear stress for a beam of rectangular sections is 1.5 times the average shear stress.
Substituting the given value of average shear stress, we get
Maximum shear stress = 1.5 × 2
Maximum shear stress = 3.0 N/mm^2
Therefore, the maximum shear stress in the beam section is 3.00 N/mm^2.
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