4:10 Expianation Given information: The stress component along x direction as 150 MPа. The stress component along y direction as Oy = 30 MPa The shear stress component as 'æy = -80 MPa Calculation:...

Where did-53.13 and -26.6 and 63.4 come from please show the work4:10<br>Expianation<br>Given information:<br>The stress component along x direction as<br>150 MPа.<br>The stress component along y direction as<br>Oy = 30 MPa<br>The shear stress component as 'æy<br>= -80 MPa<br>Calculation:<br>Calculate the principal plane<br>(0,)<br>as shown below.<br>2Tzy<br>tan (20,)<br>Substitute 150 MPa for Jx, 30 MPa for Cy, and<br>-80 MPa for Txy.<br>2x(-80)<br>tan (20,)<br>150-30<br>tan (20,) = –1.333<br>20,<br>= -26.6° and 63.4°<br>= -53.13°<br>Op<br>Hence, the principal planes of the state of stress is<br>-26.6° and 63.4°<br>To determine<br>The principal stresses of the state of stress.<br>Answer<br>

Extracted text: 4:10 Expianation Given information: The stress component along x direction as 150 MPа. The stress component along y direction as Oy = 30 MPa The shear stress component as 'æy = -80 MPa Calculation: Calculate the principal plane (0,) as shown below. 2Tzy tan (20,) Substitute 150 MPa for Jx, 30 MPa for Cy, and -80 MPa for Txy. 2x(-80) tan (20,) 150-30 tan (20,) = –1.333 20, = -26.6° and 63.4° = -53.13° Op Hence, the principal planes of the state of stress is -26.6° and 63.4° To determine The principal stresses of the state of stress. Answer

Jun 11, 2022
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