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Run the Bellman-Ford algorithm on the directed graph of the following graph (Figure 24.4), using vertex z as the source. In each pass, relax edges in the same order as in the figure, and show the d and T values after each pass. 5 00 -2 00 6. S 8 7 00

14. The moment of inertia about x-axis for rectangular area A = (20 x 10) in2 is: (2 Points) 6666.66 in4 1666.66 in4 2666.66 in4 3666.66 in4

By direct integration, determine the moments of inertia of the triangular area about the x- and x'-axes. 19" Answers: II X i 11" x in.4 in.4

Solve 1 simple problem of Omitted Measurements. Explain the Solution

Conductthe following using Double Integration Method. Let El be constant. Given that from Point A, x = 3.16 m. What is the value of El(y)? Given that from Point A, x= 8.43 m. What is the value of Ellv')? Given that from Point A, x = 6.41 m. What is the value of Ely)? Given that from Point A, x = 5.70 m. What is the value of Elv')? 73 KN 38 KN/m 46 KN/m 4.0 m A 6.0 m 1.0 m B

What is the angle of inclination of p with respect to x-axis in the figure in degrees

trolley that moves along a horizontal beam is acted upon by two forces as shown. (a) Determine by trigonometry the magnitude of the force P so that the resultant force exerted on the trolley is vertical. (b) What is the corresponding magnitude of the resultant? Take theta = 20 degrees Question has conpelte data , if not sure let other tutors solve.

Given figure as shown. Tensions on cables BA and BC are also given. Take note of the positions of the coordinates, do not be misled, just follow their positions as shown. Твс-660 N %3D y 7 m 6 m 4.25 m -1 m 0.75 m Total distance BA is Total distance BC is The sign and numerical value of j component of the cable BA is The sign and numerical value of k component of cable BC is The sign and numerical value of i component of resultant vector R is Using point B and rB/0, the sign and numerical value of i component of Mo is

1. Given: T-beam shown below Find: (1) y, (2) moment of inertia about x-axis, (3) moment of inertia about y-axis and (4) moment of inertia about x' axis 150 mm 150 mm 50 mm 250 mm 25 mm 25 mm