Each situation in Figure 8.26 shows a uniform beam, of weight 50N and length 4 m, held horizontally in equilibrium by two light inextensible strings. Find the tension in each string

GOAL Apply the two conditions of equilibrium. (a) A uniform beam attached to a wall and supported by a cable. (b) A force diagram for the beam. (c) The component form of the force diagram. Three figures (labeled a, b, and c) are shown for the person-beam system. In Figure (a), an illustration of the scenario is shown. The left end of a horizontal beam of length 5.00 m is connected to a pin on a vertical wall. A cable connects the right end of the beam to the top of the wall, creating an acute angle 53.0° with the horizontal. A person stands on the beam between the left end and the center. In Figure (b), a horizontal beam is under the influence of four forces. A force vector R acts up and right on the left end of the beam. A force of magnitude 600 N acts downwards on the beam between the left end and the center. A force of magnitude 300 N acts downwards on the center of the beam. A force vector T acts up and left on the right end of the beam at an acute angle 53.0° from the…

Question 3 When the structure shown in figure (3) below is supported at point P, it is in equilibrium. If the weight of the structure is negligible. Find the magnitude of force F and the force applied at P. Figure 3 2.0 m 4.0 m 2.0 m + 2.0 m - 3.0 m 2000 N 1000 N

Please help me with this qs with workings thank you so much :)

Mechanics task 2: Solve the follow Problem 1: An individual holds a 10 Kg bar, 4m long, by pulling on a cable (see Figure Q1). Derive the tension in the cable and the reaction forces at A. A 4 m Figure Q1 25° 45° B

A journal 25 mm in diameter supported in sliding bearings has a maximum end reaction of 2500 N. Assuming an allowable bearing pressure of 5 N/mm², find the length of the sliding bearing

Weight=255 Can you also explain in detail thank you

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Figure Q5a shows a truss structure in static equilibrium that is simply supported at A and C. Calculate the reaction forces RA and RC when subjected to vertical loads of 50 kN, 25 kN and 15 kN at nodes D, E & C, respectively.

An electric light fixture weighing 15 N hangs from a point C, by two strings AC and BC. AC is inclined at 60° to the horizontal and BC at 45° to the vertical as shown in Fig. Using Lame's theorem determine the forces in the strings ACand BC 45 15 N MLA Muem angage Aioc and Sany aal Mechanics n: