I need the answer as soon as possible Use the provided data wherever you need.(transmitted power = 0.050 MW, speed = 500 rpm, Modulus of Elasticity = 220%3D%3D%3DGPa, Modulus of Rigidity = 70 GPa, Ultimate stress = 620 MPa, Compressionstress =240 MPa, Yield stress = 440 MPa, Shear stress = 120 MPa, F.S. = 4,%3DBending moment = 0.5 KN m, diameter of rivet = 10 mm, pitch = 50 mm)).%3DrFor two plates 1 and 2 a riveted system is suggested to connect them. Wherethe thickness of plate. 1 is 12 mm and plate. 2 is 10 mm. The yield stress andmodulus of Elasticity for plate,1 is 300 MPa, and 200 GPa respectively, while forplate, 2 is 400 MPa and 210 GPa respectively. Assume the tensile stress is equal tothe compressive stress for both plates. Calculate the efficiency of riveting system.MFigure 1Figure 2

Answered: Image /qna-images/answer/0f03d2f2-2c39-41ef-8ad4-8d1d93bc1933.jpg

e provided data wherever you need. mitted power = 0.050 MW, speed = 500 rpm, Modulus of Elasticity = 220 %3D %3D Modulus of Rigidity = 70 GPa, Ultimate stress = 620 MPa, Compression = 240 MPa, Yield stress = 440 MPa, Shear stress = 120 MPa, F.S. = 4, %3D %3D %3D ng moment = 0.5 KN m, diameter of rivet = 10 mm, pitch = 50 mm)). %3D %3D %3D

e provided data wherever you need. mitted power = 0.050 MW, speed = 500 rpm, Modulus of Elasticity = 220 %3D %3D Modulus of Rigidity = 70 GPa, Ultimate stress = 620 MPa, Compression = 240 MPa, Yield stress = 440 MPa, Shear stress = 120 MPa, F.S. = 4, %3D %3D %3D ng moment = 0.5 KN m, diameter of rivet = 10 mm, pitch = 50 mm)). %3D %3D %3D

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

See similar textbooks

Similar questions

Shaft length, L and a different allowable maximum shear stress, τmax and subject to a different Torque, T. For steel use a shear modulus, G=81,000 MPa. A steel shaft L meters long is subjected to a torque T. If the shear stress is limited to τmax, calculate: a) The minimum shaft diameter required. b) The angle of twist over the length of the shaft. c) The Power output if your shaft is rotating at 2000 rpm. L= 1.6m, τmax=100MPa , T=1.3kN-m
Falcon company Nizwa is conducting a campus interview to you. You are asked to design the propeller shaft with the following specification. ) power tranmission = 270 kw (1) speed 65 rpm, () Maximum shear stress = 55 MPa (iv) diameter ratio = 1.78 (v) The maximum value of the twisting moment is 40% greater than its mean. Find, (i)The mean torque is (Unit is in Nm)=, (ii)The maximum torque is (Unit is in Nm)=. (iii) The outer diameter of the shaft (unit in mm) (iv) The inner diameter of the shaft (unit in mm)
Falcon company Nizwa is conducting a campus interview to you. You are asked to design the propeller shaft with the following specification. (i) Power transmission =60 kW,(ii) Shaft speed = 160 rpm,(iii)The angle of twist / m length = 1.1º(iv)Maximum twisting moment is 30% greater than its mean. (v) Take Modulus of rigidity as 105 Gpa. (i) Mean torque of the shaft (unit in Nm) = (ii)Maximum torque of shaft (unit in Nm) = (iii) The diameter of the shaft (unit in mm) = iv) Maximum shear stress in the shaft (Unit in MPa) is
Please provide step by step manual solution, given, and diagram for below mentioned problem. A 1.5m mean diameter flywheel, 600kg weight changes its speed from 240rpm to 230rpm during shearing process. What forces is needed to shear a 30mm thick plate ? Formulas: KE= W/2g (3.1415926Dm)2 (N1^2- N2^2) E=1/2 F tp F= 2E/ tp
Completely solve and box the final answers. Write legibly 1. Estimate the bending load for a 6 x 19 steel wire rope, which has a nominal diameter of 36 mm and consists of 2.3-mm diameter wires.The rope is to wrap around a 2.7-meters diameter sheave. 2. Estimate the percent variations of chain speed for sprockets having 19 teeth.
Solve the problem below. For your final answer, use whole number. An extra flexible 8 × 19 steel wire rope of 38 mm diameter is used with a 2 m diameter hoist drum to lift 70 kN of load. The wire rope has a length of 900 meters. The maximum speed is 3 m / s and the acceleration is 1.5 m / s2. The diameter of the wire may be taken as 0.05 d, where d is the diameter of wire rope. The modulus of elasticity of the entire rope is 84 × 103 N/mm2. The weight of the rope is 53 N/m length. Determine the effective load during acceleration of load in kN.
Falcon company Nizwa is conducting a campus interview to you. You are asked to design the propeller shaft with the following specification. (i) power tranmission = 290 kW(ii) speed = 60 rpm,(iii) Maximum shear stress = 65 MPa(iv) diameter ratio = 1.5(v) The maximum value of the twisting moment is 40% greater than its mean. The mean torque is (Unit is in Nm)=__________ (ii) The maximum torque is (Unit is in Nm)=__________ (iii) The outer diameter of the shaft (unit in mm)=_______________ (iv) The inner diameter of the shaft (unit in mm)=_______________
A windmill turns a series of slender rods fixed about one end (see formula below). They are initially 2 meters long, and go at a speed of 15 rpm. I suggested making the blades 1m long to reduce the cross-sectional area of the windmill, keeping the mass the same for mechanical stress consistency. How fast are the windmill blades going now, in revolutions per minute?
Read and Solve carefully please Write clearly and Box the Final answer Express your answer to 3 Significant figures and include appropriate units. QUESTION : Recall that for spings the Zimmerli point on the modified Goodman diagram is located at (Ssm, Ssa) = (55, 35) ksi. Suppose that a particular spring wire has a shear ultimate strength of Ssu = 89 ksi. Determine the shear endurance limit of the spring wire. Give your answer in units of ksi,
Steady loading has design factor of 2 & design shear stress of (yield strength divided by 4)
Your vessel has a displacement of 10 000 tons and a beam of 60 feet. You observed that her rolling period is 20 seconds. What will be her approximate GM?
An SAE 1040 Cold Drawn Steel part has a rectangular shape with dimensions of 2 in base x 6 in height. The part is under fluctuating bending stress (flexural stress). Calculate the estimated actual endurance limit Sn' .