A machine component is subjected to the forces and couples shown. The component is to be held in place by a single rivet that can resist a force but not a couple. The location of the rivet hole on line FG and line GH is.... /120 N 240 mm 200 N 70° 15° E D H | 42 Nm 50 mm 180 N 520 mm C 60 N 40 Nm 180 mm ¡G F A 50 mm В -50 mm 640 mm

A machine component is subjected to the forces and couples shown. The component is to be held in place by a single rivet that can resist a force but not a couple. The location of the rivet hole on line FG and line GH is.... /120 N 240 mm 200 N 70° 15° E D H | 42 Nm 50 mm 180 N 520 mm C 60 N 40 Nm 180 mm ¡G F A 50 mm В -50 mm 640 mm

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

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A machine component is subjected to the forces and couples shown. The component is to be held in place by a single rivet that can resist a force but not a couple. The location of the rivet hole on line FG and line GH is... /120 N 240 mm 200 N 70° 15 E D 50 mm |42 Nm |80 N 520 mm CV 60 N 40 Nm 180 mm iG F A 50 mm В -50 mm 640 mm
The forces acting on the arm of an athlete doing shoulder exercises are shown in the figure. The athlete holds his arm at an angle of β = 30° with the horizontal axis . Point O represents the axis of rotation in the shoulder joint, point A represents the connection point of the deltoid muscle to the humerus, point B represents the center of gravity of the arm, and point C represents the application point of the force acting on the hand. The distances between the rotation axis (O point) of the shoulder joint and the points A, B and C are a=22 cm , b =33 cm and c= 60 cm , respectively . A force of F= 120 N, which makes an angle of γ=30° with the vertical from the point C, acts on the athlete's hand . Weight of the athlete's armW= 80 N. The direction of application of the Fm muscle force makes an angle of α=20° with the longitudinal axis of the arm. According to this; a) Calculate the muscle strength F M b) Calculate the angle θ of the joint reaction force F J with the horizontal.…
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