Two ropes are used to tow a boat. The resultant R of the rope forces has a magnitude of 1,500-N, and its line of action is along the axis of the boat (horizontal). Determine the magnitudes of the rope forces F, and F, by constructing the parallelogram of the forces and using laws of sines and cosines. 1

The horizontal top of a concrete column is subjected to the system of forces shown. Represent the resultant of all forces as a force R at point O

What is the corresponding magnitude of the resultant?

i need the answer quickly

600 N 2) Determine the resultant R of the two forces shown by (a) applying the parallelogram rule for vector addition and (b) summing scalar components. 400 N 60 Ans. (a) R= 529 N (b) R= - 100 + 520 j N

3. Two forces are applied to an eye bolt fastened to a beam. Determine graphically the magnitude and direction of their resultant using (a) the parallelogram law, Use Fig 3. 4.5 kN 25 50 6 kN Fig 3

2. Compute the resultant of the three forces acting on the plate shown in the figure. Locate its intersection with AB and BC 632 lb 1000 Ib 722 lb

Given F2= 36i - 63j - 36k, and 0= 50°, determine (a) the vector form of F1, (b) the resultant force of F, and F2 applied at point C, and its angle measured from the (c) the angle between these two forces F, and F2.

Replace the force system shown in figure, with a single resultant force. Determine the distance where its line of action intersects the leg AB measured from point A. 3 ft 190 lb 6 ft 450 lb-ft 75 lb 4 ft 250

Find the resultant of the following concurrent forces graphically and analytically: FI=100N 37° counterclockwise from the +x-axis F2-100N 50° clockwise from the -x-axis F3-80 N 233° counterclockwise from the +x-axis