Figure Q2(c) (c) Figure Q2(c) shows three force vectors FA, FB, and Fc lie in the same plane. Graphically determine the magnitude of FA + FB + Fc. All parameters involved depend on your last digit of student's matrix number as shown in Table Q2. Table Q2 Last digit of your student's matrix number Parameter 1, 3, 5 0, 2, 6, 8 4, 7, 9 FA (N) 40 30 40 Fв (N) 50 80 65 Fc (N) 40 55 35 a (°) 50 45 55 80 70 75

Figure Q2(c) (c) Figure Q2(c) shows three force vectors FA, FB, and Fc lie in the same plane. Graphically determine the magnitude of FA + FB + Fc. All parameters involved depend on your last digit of student's matrix number as shown in Table Q2. Table Q2 Last digit of your student's matrix number Parameter 1, 3, 5 0, 2, 6, 8 4, 7, 9 FA (N) 40 30 40 Fв (N) 50 80 65 Fc (N) 40 55 35 a (°) 50 45 55 80 70 75

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

(b) Figure Q6(b) shows a cantilever shaft made of steel subjected to several loading T = 5kNm, M = 2.5kNm, and P 120kN. If the diameter of the shaft is 60mm, and the yield stress is 310MPA, calculate the safety of factor of the shaft using the Von Mises yield criterion.
Q1 A three-level offshore platform located in the Helang Oilfield area has a 1500 kg floor steel grating supported at each level. The structure sometimes is subjected to a vertical ocillation movement during rough sea waves given by function of y(t) = Y sin wt. If the steel grating only moves in the vertical direction and is supported by one equivalent spring and damper at each steel grating pole level with stiffness, k1 = (300 x 4) N/m, k2= (200 × 4) N/m and k3= (100 x 4) N/m while damping, c= (15 × 8) Ns/m, c2 = (10 x 8) Ns/m and c3 = (5 × 8) Ns/m, respectively, as simplified in Figure Q1. Neglect the effect of gravitational force. (a) Sketch a free body diagram for each steel grating that includes the mass's action and reaction forces. (b) Determine the equation of motion in a matrix form using Newton's second law, [m]ÿ + [c]ý + [k]y = F. (c) By omitting the damping and external force parameter, deduce and express the general solution in the form of ([k] – w?[m]D{Y} = 0.
THIS THIS PLEASE :(
Draw the three-dimensional model of the given picture.
J 1. Using Lagrangian mechanics, derive the equations of motion of a cart with two tires under the cart shown in Figure P.4.1.
Four masses A, B, C and D as shown below are to be completely balanced. Find the followings: v The axial distance between the planes of rotation of B and C(mm) v The magnitude and angular position of mass of Mp{Kg) v The angle between mass A and D (LAOD-7degree) A B. D 80 Mp Mass (kg) Radius 125 150 100 (mem) 50 60 200 120 A B 115mm
please send handwritten solution Q3 part b v
Activity 4 (The Water Bender) To generate electricity in one of the towns in Republic City, the town uses hydroelectric power produced by spinning a water wheel. Suppose water benders bend water to rotate a water wheel (see figure to the right) at five revolutions per minute (rpm). When you start your stopwatch, three seconds later the point P on the rim of the water wheel is at its greatest height. As the engineer, you are to model the distance d (in feet) of the point P from the surface of the water in terms of time t, what the stopwatch reads in seconds. If d varies sinusoidally with t, and the radius (in feet), answer the following by underlining the correct word to complete the sentence and then supplying the correct measurements to sketch the graph of this situation: a. AMPLITUDE: the amplitude is how high the point travels above the (center / side) of the wheel. What is the distance of the amplitude? b. PERIOD: One period of this graph is equivalent to (Point P / radius) coming…
please send handwritten solution Q4 part h
Q6 (a) (b) Verify the Reynolds Number, Re= pVD is dimensionless. 12 Figure Q6 (b) shows water flows over a dam. Assume flowrate Q, along the dam depends on the head H, width b, acceleration of gravity, g, fluid density, p and fluid viscosity u. Develope a non-dimensional relationship between Q and the other parameters by choosing b, g, and p as the repeating variables.
A W E B C D If we wish to determine the vertical displacement at B using virtual work, a virtual would be placed at point [
The second image shows the inncorect answers I have tried. Please help solve for this.