Question 8.9: Compute the maximum shearing stress that would occur in a ci...
Compute the maximum shearing stress that would occur in a circular shaft, 50 mm in diameter, if it is subjected to a vertical shearing force of 110 kN.
The blue check mark means that this solution has been answered and checked by an expert. This guarantees that the final answer is accurate.
Learn more on how we answer questions.
Learn more on how we answer questions.
Equation (8–15) will give the maximum shearing stress at the horizontal diameter of the
shaft:
\tau_{max} = \frac{4V}{3A}
But
A = \frac{\pi D^{2}}{4} = \frac{\pi(50 mm)^{2}}{4} = 1963 mm²
Then
\tau_{max} = \frac{4(110 \times 10^{3} N)}{3(1963 mm^{2})} = 74.7 MPa

Related Answered Questions
Question: 8.10
Verified Answer:
Equation (8–16) should be used. From Appendix A–9(...
Question: 8.11
Verified Answer:
In Appendix A–7(e) for IPE shapes, it is found tha...
Question: 8.13
Verified Answer:
Objective Specify a suitable spacing for the rive...
Question: 8.12
Verified Answer:
Objective Specify a suitable spacing f...
Question: 8.8
Verified Answer:
Using Equation (8–14) yields
\tau_{max} = ...
Question: 8.7
Verified Answer:
Objective Compute the shearing stress at seven ...
Question: 8.6
Verified Answer:
Objective Compute the shearing stress...
Question: 8.5
Verified Answer:
Objective Compute the shearing stress at the axe...
Question: 8.4
Verified Answer:
Objective Compute the shearing stress at the axi...
Question: 8.3
Verified Answer:
Objective Compute the value of Q.
Given...