B= X+3,Z-1,L b) Two of the three direction angles of line QP are B=90 and y=90 degrees. The force F=XZV acts on line AB as shown. F XZV P First generate your data using your ID code A= X,Z-1,L F=XZV=118 A ( 1,0,8) B (4,0, 8) E(-1, 0,8 ) E(-X, Z-1, L) (i) Determine the unit vector of each line, (ii) Determine the Cartesian components of the force F=XZV, (iii) Determine the angle between the two lines, (iv) Determine the moment of F force about point E. (v) Determine the angle between line AB and the y axis.

B= X+3,Z-1,L b) Two of the three direction angles of line QP are B=90 and y=90 degrees. The force F=XZV acts on line AB as shown. F XZV P First generate your data using your ID code A= X,Z-1,L F=XZV=118 A ( 1,0,8) B (4,0, 8) E(-1, 0,8 ) E(-X, Z-1, L) (i) Determine the unit vector of each line, (ii) Determine the Cartesian components of the force F=XZV, (iii) Determine the angle between the two lines, (iv) Determine the moment of F force about point E. (v) Determine the angle between line AB and the y axis.

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

Solve the system of linear equations. x+y+z = -6 x-6y-7z = -29 -7y-5z = 4 O (-8, -7,9) O (-6, -7, 10) O (-7,-8, 9) O (-7,-6, 10) O (9,-7,-8)
I need detailed solution in handwritten format. Don't use chatgpt
How would you put this into vector form.
3. For a given position of the mechanism, find velocity and acceleration of points B and C. Draw all the vectors in the drawing. OA AB BC o [s E [s a [cm] [cm] [cm] 15 30 10 2 30° 90° Wk.
Multiply, if possible, matrices D and -2H
cos (8, + 02). The orientation of an object in 3D is given as: [cos (8, + 02) 0 - sin (0, + 02)1 R = Lsin (0, + 02) 0 cos (0, + 02) Where 0, and 0, are functions of time. Find the angular velocity matrix and the angular velocity vector of the object.
Multiply, if possible, matrices B and C
the number of degrees of freedom of the figure yi 12 |x1 ! 02 y2 m2 13 Уз 03 m3 X2 x3 Your answer
2.x {x: (x- 2)(x+1) 20}
What would be the Direction Cosine Matrix if there was a rotation about q for 120 degrees. I know that q would be lambda and theta = 120 degrees. But we don't have any measure numbers for lambda, so I can't create a DCM using Principle Rotation Parameters. Would you do it using the Euler Angles method? If so, how?
{x:²-1, 20} x² +1 It
F3 Ⓡ Zaxis 9 54 F2 fi хакд yax.s ANO) D.Mart Co moz Ctiven: Take all vectors to have a magnitude of 11.1 [KM] Q₁ has angle 17° 21 2001 200 7 62 has angle 75° wa The hoteles 40 Add all the vectors together, what is the magnitude of resultant vector ? 34