Question

(a) The state of plane stress at a point is represented on the element as shown in Figure 6. By using formula, calculate: (i) The state of stress on the plane if the element is rotated at an angle $ \theta=60^{\circ} $ clockwise. [12 Marks] (ii) Maximum shearing stress. Solve it please using both ways formula and mohr circle and also if it’s 60 counter clock wise as well

Name: a the state of plane stress at a point is represented on the element as shown in figure 6 by using formula calculate i the state of stress on the plane if the element is rotated at an angle 75915
Uploaded: 2021-07-19T15:34:00-08:00
Duration: 2 min 59 s
Channel: Chai Santi
Description: a the state of plane stress at a point is represented on the element as shown in figure 6 by using formula calculate i the state of stress on the plane if the element is rotated at an angle 75915

          (a) The state of plane stress at a point is represented on the element as shown in Figure 6. By using formula, calculate: (i) The state of stress on the plane if the element is rotated at an angle \( \theta=60^{\circ} \) clockwise. [12 Marks] (ii) Maximum shearing stress. Solve it please using both ways formula and mohr circle and also if it’s 60 counter clock wise as well

a the state of plane stress at a point is represented on the element as shown in figure 6 by using formula calculate i the state of stress on the plane if the element is rotated at an angle 75915

Added by Edward S.

University Physics with Modern Physics

Hugh D. Young 14th Edition

Instant Answer

Solved by Expert Chai Santi

07/19/2021

Step 1

By using formula, calculate: 700 kPa 100 kPa 400 kPa Figure 6: Plane stress (i) The state of stress on the plane if the element is rotated at an angle $\theta = 60^\circ$ clockwise. (ii) Maximum shearing stress. [12 Marks] Show more…

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(a) The state of plane stress at a point is represented on the element as shown in Figure 6. By using formula, calculate: (i) The state of stress on the plane if the element is rotated at an angle $ \theta=60^{\circ} $ clockwise. [12 Marks] (ii) Maximum shearing stress. Solve it please using both ways formula and mohr circle and also if it’s 60 counter clock wise as well