Determine the magnitude and direction of the resultant of the forces 10kN and 2.5kN, having the same line of action and acting in the same dire

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. Answer: | F, = 798-N | F, 1,026-N 30° R 40° F1

Find the resultant Force and direction of adding the three vectors shown

The moment of the 400 N force about point O is equal to. 0.2 m 0.4 m 30 F=400 N

Please help with: Determine the magnitude and location of the equivalent resultant of force.

What is the solution of this problem?

Find the magnitude and direction of the resultant for system of forces shown in the figure. 30° 60N 50° 35° 60N 80N

the magnitude of the force Q is 250N. Determine the moments of Q about point C

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

If the magnitude of the resultant force acting on the eyebolt is 600 N and its direction measured clockwise from the positive x axis is 0 F and the angle ø. 30°, determnine the magnitude of