In the diagram below, the magnitude of vector A is 19 N, and the magnitude of vector B is 13 N and vector C is 10 N. Use the method of components to: a. calculate the magnitude of resultant vector; b. calculate the direction of resultant vector and represent the direction in degrees from the positive x axis. %3D 500 45° 700 B

Hand written work only, pls make little comments so I know why you took that step

Components: In the figure, the magnitude of vector A is 16.0 units, and the magnitude of vector B is 18.0 units. What vector & must be added to the vectors A and B so that the resultant of these three vectors points in the -x direction and has a magnitude of 7.50 units? Use vector components to find your answer, and express vector Ć by giving its magnitude and the angle it makes with the +x- axis taking counterclockwise to be positive. 1. 30.0° B ་ ཀར X

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

For the frame shown below, calculate: a) the vertical displacement of Point E, b) the horizontal displacement of Point D. Use Virtual Work. E B C

Calculate the position of the centroid. Use the axes of the figure. It is possible to make the calculation from three geometric shapes only. Answer: Xc = 35.1 cm Yc= 18.3 cm

Q) All answers of second moment of area shall be in \times× 106 mm4 Solve it early

With solutions please help

Explain the auger method and the wash boring method.

Vector O is the resultant of vector M = 9.9i + 3.8j + -3.5k and an unknown vector N. Vector O is a vector in the positive z-direction only and has twice the magnitude of vector M. What is the magnitude of vector N? Express your answers in two decimal places.