Problem C) A square plate (4 meters on each side) is fixed from a pivot point and can rotate around this point as shown below. Each of the three forces are applied perpendicular to their respective side. Find the total torque applied by the given forces and state which direction the plate will rotate (clockwise or counter-clockwise). Pivot Point 3m 4 m F, = 3N 1m 2 m 1m F, = 1N F3 = 5N 2 m 3m

Problem C) A square plate (4 meters on each side) is fixed from a pivot point and can rotate around this point as shown below. Each of the three forces are applied perpendicular to their respective side. Find the total torque applied by the given forces and state which direction the plate will rotate (clockwise or counter-clockwise). Pivot Point 3m 4 m F, = 3N 1m 2 m 1m F, = 1N F3 = 5N 2 m 3m

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

#6 Subject: Statics of Rigid Bodies Last digit # to use: 1 Please answer logically with complete solution (and FBD hopefully), thank you so much!!!!!!
Choose the following systems that are equivalent to the one shown. Choose all that apply. (Remember conditions for equivalency require the sum of forces to be equal and the sum of moments about on arbitrary point to be equal) 20 lb 50 lb-ft 10 lb OA. B. OC. OD. 2 ft 90 lb-ft 20 lb 2 ft 30 lb 20 lb 2 ft 30 lb 20 lb 2 ft 2 ft 2 ft 5 lb 30 lb 2 ft 30 lb-ft 2 ft 30 lb-ft 2 ft 15 lb 2 ft
A force of F= (3.00î + 4.00ĵ) N is applied to an object that is pivoted about a fixed axle aligned along the z coordinate axis. The force is applied at the point r= (6.00î + 2.00ĵ +0k) m. Find the magnitude of the net torque about the z axis.
Given that F1 = 600 N and Ø = 30°. See figure MECH 5.1. Solve the resultant force acting on the eyebolt. Solve the direction of the resultant force measured clockwise from the positive x axis.
A square is acted upon by the forces of 4, 6, 8, and 12N respectively along the four sides as shown. If the length of the side of the square is 0.5m, what is the resultant torque acting to rotate the square about an axis through A?
F1 F2 a F3 A B F4 D Consider the following values: - F5 a = 25 m;b = 5 m; c 25 m; d = 5 m; F1 = 5 kN; F2 6 kN; F3 = 7 kN; F4 8 kN; F5 9 kN; a = 30° , 0 = 60° • B = 30° 4] What is the resultant moment of the five forces acting on the rod about point D? a) - 217.8 kN.m b) 82.7 kN.m c) 121.9 kN.m d) – 200.7 kN.m e) 227.1 kN.m f) - 300.1 kN.m 5] What is the moment of the force F2 about point E? a) 191.7 kN.m b) - 228.1 kN.m c) 294.6 kN.m d) 93.1 kN.m e) 118.9 kN.m ) 321.3 kN.m ba
F2 F3 F4 Consider the following values: - F5 a = 25 m; b = 5 n; a = 25 m; d = 5 m; F1 - 6 kN; F2 - 7 kN; F3 - 8 kN; P4 - 9 kN; PS - 10 kN; a- 45. 0-60 , - 30 1) What is the resultant moment of the five forces acting on the rod about point A? a)- S8S KNm b) 12.7AN.m 9-7.1 KNm 029AN.m ) 24.1 KN.m 0-47.1 AN.m 2) What is the resultant moment of the five forces acting on the rod about point B? a) 108 LNm 9- 191 KN.m ) 124 AN.m b) 227 AN. 4) 155 LN.am 9242 N. 3) What is the resultant moment of the five forces acting on the rod about point C? 0 35.3 KN.m )- 9.7 KN.m b) 151.I KNm 0-2088 KN.m )2179 KN.m )-1741 KN.am 4] What is the resultant moment of the five forces acting on the rod about point D? )- 217.5 AN. b) 182.7 AN )- 198.5 KN.m 4) 136.9 kN.m ) - 287.1 kN. H 310.1 ka 5] What is the moment of the force F2 about point E? a) 111.7 KN.m b) 218.1I KN.m ) 138.7 KN.m d) 193.1 KN.m e) 101.1 KN.m 0 321.3 KN.m
1-) Balancing masses from the axis of rotation to the distance of ei and Li mm in the rotor R and L balancing planes seen in the figurewant to balance by putting, Find the balancing masses and angular positions to be used in balancing. Tableuse the given values. Find L and R support reactions.
Q3/ A shaft has three eccentric of mass 1 kg cach. The central plane of the eccentrics is 50 mm apart. The distances of the centers from the axis of rotation are 20, 30 and 20 mm and their angular positions are 120° apart. If the shaft is balanced by adding two masses at a radius of 70 mm and at a distance 100 mm from the central plane of the middle eccentric, find the amount of the masses and their angular positions.
Please explain and solve with diagrams
The three configs are A, B, and C in the picture