Elements Of Electromagnetics
7th Edition
ISBN: 9780190698614
Author: Sadiku, Matthew N. O.
Publisher: Oxford University Press
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Consider a certain critical point in a stress element. On a vertical plane, the compressive stress is 115 MPa and the shear stress is 31.5 MPa. There is no normal stress on the horizontal plane. Find the stresses acting on the principal planes and the orientation of principal planes with the horizontal plane. You may need to draw a Mohr circle.
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- The forces applied to the pulleys are given in the figure below. Accordingly, show the stress condition at point A on a 2-dimensional stress element and find the Von-Misses equivalent stress.arrow_forwardFor the stress state shown in the figure below, use the Mohr’s circle method to determine (a) the maximum and minimum principal stresses, (b) the orientations of the maximum and minimum principal stresses (c) how the principal stresses on a properly oriented element. (d) Draw Mohr’s circle using a ruler and a compassarrow_forwardCalcuate Torsion and Bending From Point A to Point B and Point A to Point C. Draw a FBD from point A to point B and another for point A to C indicating what stresses are been calculate. Use the stress tensor and stress cube to Indicate what forces are acting at point A. Force apply at point B is 70lb Distacen from Point A to B is 12 in or 1 feet long Distacen from Point A to C is 3 in Handle diameter 0.625 inarrow_forward
- Find p1 and p2arrow_forward3. An element in plane stress on the fuselage of an airplane (figure part a) is subjected to compressive stresses of magnitude 35 MPa in the horizontal direction and tensile stresses of magnitude 10.5 MPa in the vertical direction (see figure part b). Also, shear stresses of magnitude 12.5 MPa act in the directions shown. Determine the stresses acting on an element oriented at a clockwise angle of 40° from the horizontal. Show these stresses on a sketch of an element oriented at this angle. (a) 10.5 MPa Ţ (b) 35 MPa 12.5 MPaarrow_forward2. The figure below shows a shaft with pulley and gear. Find the location along the x axis where the normal and shear stresses are the greatest. Create an element drawing of the stress state at this location. Find the principal stresses. Hints:1. the shaft diameter is not given, but you can find the stresses as a function of diameter. 2. Because the shaft is rotating, the maximum normal stress can be determined by using the resultant moment. 1. 622 YA ΤΑ 6 in. - 4 in. Gear/ 600 lb 2000 lb 79 Fp=? 12 in. 200 lb 1 +3 in.-102 D 8 in. Pulley B Xarrow_forward
- 4- Calculate the principal stresses and the maximum shear stress for an element in plane stress and subjected to the stresses as shown in the below figure. 40 MPa 10 MPa 70 MPaarrow_forwardFor the plane stress sigma x = -8MPa, sigma y = 7MPa, tow xy= 6MPa cw, draw a Mohr’s circle diagram properly labeled, find the principal normal and shear stresses, and determine the angle from the axis to . Draw stress elementsarrow_forwardConsider the 2-D state of stress shown below. Using the provided scales graph the Mohr's Circle for the 2-D state of stress with “full" details II-Obtain the Principal Stresses, the Maximum Shear Stress, and complete the table below III- Draw the Planes of Principal and Maximum Shear Stresses in the space provided below Provide "full" details and Use 3 Sig. Fig. in this problem Oy = 15 Ksi Tcw > S y Ox =10 Ksi Тух 5 Ksi 10 5 -20 -15 -10 5 10 15 20 5 10 Tccw > S' O Avg. TMax. 01 02 Op1arrow_forward
- I need the answer as soon as possiblearrow_forwardFor the stress state: Oz = 30 ksi, oy = 40 ksi, Try = -10 ksi a. Find the principal stresses and draw the stress element in the principal orientation. b. Find the maximum in plane shear stress and draw the stress element in the maximum in plane shear orientation.arrow_forwardCalcuate Torsion From Point A to Point C and Bending from Point A to Point B and from Point A to Point C. Draw a FBD from point A to point B and another for point A to C indicating what stresses are been calculate. Use the stress tensor and stress cube to Indicate what forces are acting at point A. Force apply at point B is 70lb Distacen from Point A to B is 12 in or 1 feet long Distacen from Point A to C is 3 in Handle diameter 0.625 inarrow_forward
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