Register

GATE2020-ME-1: 7

• recategorized by
0 votes
0 votes

The stress state at a point in a material under plane stress condition is equi-biaxial tension with a magnitude of $10\: MPa$. If one unit on the $\sigma -\tau$ plane is $1\: MPa$, the Mohr’s circle representation of the state-of-stress is given by

  1.  a circle with a radius equal to principal stress and its center at the origin of the $\sigma -\tau$ plane
  2. a point on the $\sigma$ axis at a distance of $10$ units from the origin
  3. a circle with a radius of $10$ units on the $\sigma -\tau$ plane
  4. a point on the $\tau$ axis at a distance of $10$ units from the origin
• recategorized by

Please log in or register to answer this question.

← PreviousNext →
← Previous in categoryNext in category →
Answer:

Related questions

0 answers
0 votes
go_editor asked Feb 19, 2020
GATE2020-ME-1: 41
The magnitude of reaction force at joint $C$ of the hinge-beam shown in the figure is __________$kN$ (round off to $2$ decimal places).
The magnitude of reaction force at joint $C$ of the hinge-beam shown in the figure is __________$kN$ (round off to $2$ decimal places).
0 answers
0 votes
Arjun asked Feb 26, 2017
GATE2017 ME-2: 7
The state of stress at a point is $\sigma _{x}=\sigma _{y}=\sigma _{z}=\tau _{xz}=\tau _{zx}=\tau _{yz}=\tau _{zy}=0$ and $\tau _{xy}=\tau _{yx}=50$ MPa. The maximum normal stress (in MPa) at that point is ________.
The state of stress at a point is $\sigma _{x}=\sigma _{y}=\sigma _{z}=\tau _{xz}=\tau _{zx}=\tau _{yz}=\tau _{zy}=0$ and $\tau _{xy}=\tau _{yx}=50$ MPa. The maximum norm...
Voting & Accepting an answer helps improve the community
Link Copied!