Elements Of Electromagnetics
7th Edition
ISBN: 9780190698614
Author: Sadiku, Matthew N. O.
Publisher: Oxford University Press
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- 2- The motor in the figure applies 50 Nm torsion (torque) to the AB shaft. This torque is transferred to the CD shaft with the help of gears at points E and F. Bearings at B, C and D points provide free rotation to the shafts. Calculate the torque T' on the CD Shaft?arrow_forward3. A steel shaft 60 in. long has applied to it a 10,000 in-lb torque by a pulley located at the center of the shaft. A gear at the left end of the shaft applies 8000 in-lb of torque to the shaft while a gear located 9 in. to the left of the right end of the shaft applies 2000 in-lb of torque. Calculate the angular deflection of the shaft if the shaft is 2 in. in diameter for a length of 36 in. from the left end of the shaft and 1.5 in. in diameter in the remainder of the shaft. Neglect the effect of the keyways in the calculations. Ans. 0.424oarrow_forward2. The horizontal shaft ABCD is attached to a fixed base at A and is subjected to the torques as shown in Figure Q2. Knowing that the entire shaft is made of aluminium for which G=27GPa, a. Determine the maximum shear stress and its location. Angle of twist at end D. b. EMU2113 Ø40 Ø30 Section p-p р A р 200 Section q-q 016 1500 Nm q 200 All dimensions in mm Figure Q2 Section r-r 500 Ø30 D 500 Nmarrow_forward
- i will 10 upvotes only typingarrow_forwardThe solid-circular member AC, having a diameter D and a shear modulus of 69 GPa, is subjected to the torques 2T and 3T at points A and B, respectively. If tlow = 35 MPa and (Pacallow =2°, determine the maximum permissible value of the torque T. Use the table given below and your student ID to find the values of L,, L,, and D. L1 L2 A 3T 2T Student L, D L, (m) ID (m) (mm) 1131731 0.6 78arrow_forwardA steel stepped shaft ABCD fixed at A is subjected to three torques at points B, C and D, with magnitudes T₁ = 40 kip-in, T₂ = 50 kip-in and Ts= 30 kip-in and directions as shown in Figure 1.1. The segments AB and BC are solid with diameters dx = 3 in and dec = 2 in respectively, while segment CD is hollow with an outer diameter dan 1.5 in and a wall thickness of 0.25 in. The shear modulus of elasticity is equal to G=11.6x10³ ksl. T₁ T₂ 4 = 20 in A B L₂ = 20 in Figure 1.1 a) Draw the torsion moment diagram for the shaft and calculate how long should segment CD be so that the angle of twist between points B and D is equal to zero. T₁ 4₂-25 in b) If Ts is dropped, a fixed support is added at point D (as shown in Figure 1.2) and the length of segment CD is equal to 15 in, find the support reactions at points A and D and the maximum shear stress developed in segment BC. The magnitudes of the torques at points B and Care the same as in part a). B C L₂= 25 in T₂ * Figure 1.2 Hollow C Hollow…arrow_forward
- I really need help with this! Please answer it using the Maximum shear stress theory, and also be very clear with your explanation. Thank you!arrow_forwardHomework helparrow_forwardA shaft made from acrylic is subjected to the three torques indicated below. The acrylic has a shear modulus of 1.7 GPa. Determine: a. The twist at the end D if the diameter if the shaft is 100 mm. b. The minimum shaft diameter if Tallow = 10 MPa 200 N•m A 800 N•m 300 mm B 400 N•m 600 mm C 600 mmarrow_forward
- The shaft shown in the figure is machined from AISI 1040 CD steel. The shaft rotates at 1600 rpm and is supported in rolling bearings at A and B. The applied forces are F1 = 1600 lbf and F2 = 640 lbf. A steady torque of 1600 lbf·in is being transmitted through the shaft between the points of application of the forces.arrow_forwardA circular shaft of the dimensions shown in the following figure is subjected to three torques : T1 = 28 k-in, T2 = -8 k-in and T3 = 10 k-in. (a) What is the angle of twist of the right end due to the applied torque? (b) Plot the angle of twist diagram along the shaft. Let, G= 12×106 psi.arrow_forwardThe bar in the attached picture has a thickness of 16mm and a total width of 48mm. The pin has an diameter of 11mm.....arrow_forward
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