As shown below, a horizontal beam is in equilibrium. The orange circle represents the hinge and the 5 m long cable has a tension of 594 N. 3m 5 m 4 m 162 N Determine the weight of the beam as well as the magnitude & direction of the force that the hinge exerts on the beam. beam weight = hinge force magnitude = hinge force direction = relative to the horizontal.

A uniform 10.0 m ladder of weight WL=375 N leans against a frictionless wall. There is a force of static friction between the floor and the bottom of the ladder. A person weighing Wp stands 7.4 m between the bottom of the ladder.  Draw a free body diagram for the ladder. Draw a torque diagram for the ladder.  Determine the force that the wall exerts on the top of the ladder. Determine the force of static friction exerted on the ladder by the floor.

A 63 kg diver stands at the end of a 31 kg springboard, as shown in the figure. The board is attached to a hinge at the left end but simply rests on the right support.(Figure 1) What is the magnitude of the vertical force exerted by the hinge on the board?

Two children of mass 15 kg and 26 kg sit balanced on a seesaw with the pivot point located at the center of the seesaw.If the children are separated by a distance of 3.0 m, at what distance, in meters, from the pivot point is the smaller child sitting in order to maintain the balance? r1 =

A 7.64-m uniform beam is hinged to a vertical wall and held horizontally by a 5.00-m cable attached to the wall 4.00 m above the hinge, as shown in the figure. The metal of this cable has a test strength of 728 N, which means that it will break if the tension in it exceeds that amount. What is the largest mass the beam can have? Round your answer to one decimal place.

A horizontal 8 kg plank is 3.0 m in length and has its center of mass at the geometrical center. A 2 kg mass is placed 1.0 m from one end and the plank is supported from the ends. Calculate the forces of support. 1.0 m 2 kg 3.0 m

A uniform 36.0-kg beam of length ℓ = 4.20 m is supported by a vertical rope located d = 1.20 m from its left end as in the figure below. The right end of the beam is supported by a vertical column. Answer parts a-b.

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