(a) A man stands a distance d = 0.250 m from the left end of a board as shown in the figure. The board is supported b three cords. Find the tension in each cord (in N). Assume the board is uniform, with length L = 2.00 m and mass 32.5 kg, and the weight of the man is 690 N. (Due to the nature of this problem, do not use rounded intermediate values-including answers submitted in WebAssign-in your calculations.) T₂ +d+| N N N -2.00 m- T₁ 40.0° (b) What If? The man now begins to walk to the right. If each of the cords can support a maximum tension of 800 N, which cord fails first? cord 1 ○ cord 2 cord 3 At what location does this occur (measured in m from the left end of the board)? m

One end of a uniform beam that weighs 3.50 ✕ 102 N is attached to a wall with a hinge pin. The other end is supported by a cable making the angles shown in the figure below. Find the tension in the cable. (Assume ?1 = 20° and ?2 = 37°.) Note: The answer is 244 N but I have no idea how to get there. Any help would be appreciated. Thanks.

A man stands a distance d = 0.275 m from the left end of a platform as shown in the figure. The platform is supported by three cables. Find the tension in each cable (in N). Assume the platform is uniform, with length L = 2.00 m and mass 35.0 kg, and the weight of the man is 690 N. (Due to the nature of this problem, do not use rounded intermediate values in your calculations—including answers submitted in WebAssign.) (b). What If? The man now begins to walk to the right. If each of the cables can support a maximum tension of 800 N, which cable fails first? At what location does this occur (measured in m from the left end of the platform)?

A beam with length of 2 m and a mass of 10 kg supports a 50 kg box. The beam is connected to a wall by a hinge at its base and a horizontal wire. The wire is connected to the beam 1.5 m from the hinge and makes an angle θ of 35o to the beam. The goal is to find the tension in the wire and the horizontal and vertical components of the force exerted by the hinge on the board. Suppose the maximum tension that the wire can withstand is 1500 N. What is the maximum load that the hinge can support before the wire breaks?

(a) A student stands a distance d-0.375 m from the left end of a beam as shown in the figure. The beam is supported by three cables. Find the tension in each cable (in N). Assume the beam is uniform, with lengthL-2.00 m and mass 33.0 kg, and the weight of the student is 710 N. (Due to the nature of this problem, de not use rounded intermediate values in your calculations-including answers submimed in WebAssign.) IT, - Ox Write the torque equilibrium equation with the rotation axis about the let end of the beam. What are the forces acting in the vertical directiont You will need to write the correct component of TN Write Newton's second law for the vertical direction. Be sure to account for all four of the vertical forces. Solve your equation for Ty You may need your result for T. N Wirite Newton's second law for the horizontal direction. Solve your equation for T. You may need your result for T.N (b) What I The student now begins to walk to the right. If each of the cables can support…

A uniform horizontal beam 5.00 m long and weighting 3.03  102 N is attached to a wall by a pin connection that allows the beam to rotate. Its far end is supported by a cable that makes an angle of 53.0° with the horizontal (Figure (a)). If a person weighing 6.05  102 N stands 1.60 m from the wall, find the magnitude of the tension  in the cable and the force  exerted by the wall on the beam. T =  N Rx =  N Ry =  N

A uniform horizontal beam 5.00 m long and weighting 3.03  102 N is attached to a wall by a pin connection that allows the beam to rotate. Its far end is supported by a cable that makes an angle of 53.0° with the horizontal (Figure (a)). If a person weighing 6.05  102 N stands 1.60 m from the wall, find the magnitude of the tension  in the cable and the force  exerted by the wall on the beam. T =  N Rx =  N Ry =  N   Even if we selected some other axis for the torque equation, the solution would be the same. For example, if the axis were to pass through the center of gravity of the beam, the torque equation would involve both T and Ry. Together with Equations (1) and (2), however, the unknowns could still be found—a good exercise. In this example, notice the steps of the Problem-Solving Strategy could be carried out in the explicit recommended order.QUESTION What happens to the tension in the cable if the man in Figure (a) moves farther away from the wall? The tension would…