Find the vertical component F, of the force F on the boom at the pivot. Answer in units of N.
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A: Free body diagram of system:
![Find the vertical component F, of the force F
on the boom at the pivot.
Answer in units of N.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ffdfea8c1-7495-4ab3-af88-148d7986e23b%2F04b57e69-8e74-41b6-835c-71e867c5d60f%2Flvb9d0b_processed.jpeg&w=3840&q=75)
![90°
50
at
2207 N
540 N
16.5 m
22 m](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ffdfea8c1-7495-4ab3-af88-148d7986e23b%2F04b57e69-8e74-41b6-835c-71e867c5d60f%2F7up6c1n_processed.jpeg&w=3840&q=75)
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- Solve the following problem using the hint given belowA block of mass m = 8.80 kg is in equilibrium on an incline plane of angle ? = 28.0° when connected as shown in the diagram below. Assume the mass of the strings to be negligible. If the system is in equilibrium, what will be the reading of the spring scale in newtons?ASAP PLEASE, show all work and do all steps (a through c) A horizontal pole of weight wp= 230 N and length L=5.00 m is hinged to a vertical wall on its left end. The pole is supported by a wire that connects the right end to a point on the wall directly above the left end of the pole as shown in the figure. A physics student of weight ws = 620N hangs from the right end (not shown). The wire will break if the tension exceeds 1140 N. a) Draw a Free-Body diagram for the pole. b) What is the minimum height above the hinge (h) that the wire must be attached to the wall to avoid breaking the wire? (m) c) What is the magnitude of the horizontal force that the hinge exerts on the pole? (N)
- Please provide type solution fast i will rate for sureShow me the steps to solve 13. Consider a solid cylinder of mass and radius sliding without rolling down the smooth inclined face of a wedge of mass that is free to slide without friction on a horizontal plane floor. Use the coordinates shown in the figure. a. How far has the wedge moved by the time the cylinder has descended from rest a vertical distance ? b. Now suppose that the cylinder is free to roll down the wedge without slipping. How far does the wedge move in this case if the cylinder rolls down a vertical distance ? c. In which case does the cylinder reach the bottom faster? How does this depend on the radius of the cylinder?Please help me to solve this
- Using the geometrical approach based on areas just described in question 1, you can find the total work done by the approximate force over the displacement between x = 0 and x = x2. What is this approximate work for the case of N = 4?Please please answer as fast as possible pleaseUse the following information to answer the next question. The ball of a stationary pendulum has a mass of 1.0 kg and was 3.0 meters below the ceiling and 1.0 meter above the floor before it was raised to the position shown on the right. 2.0 m 3.0 m 1.0 m 1.0 m 1.0 m In reference to the diagram, assuming the pendulum as shown on the right is an energy system, the input energy would be 1) 39.0 J. 2) 0.0 J. 3) 9.8 J. 4) 20.0 J.
- Show all steps. 1. A 100-kg nonuniform boom that is 6.0 m long is loosely pinned at the pivot at P. A 600-kg concrete block is suspended from the end of the boom at A, as shown in the figure. The boom forms a 30° angle above the horizontal, and is supported by a 4.0-m cable between points D and B. Point B is 4.0 m from P, and point D is 4.0 m above P. The center of mass of the boom is at point C, which is 2.0 m from P. Assume that all the quantities shown in the figure are accurate to two significant figures. What is the tension in the cable connected between points B and D? 4m 2m 4m L. 2m C 30°The system in the figure below is in equilibrium, and its free body diagram drawn on the right. The distance, d is 1.14 m and each of the identical spring's relaxed length is l0 = 0.57 m. The mass, m of 0.86 kg brings the point P down to a height h = 15 cm. The mass of the springs are negligible. Calculate the following quantities: (a) The angle ? (b) The force exerted on P by the right spring (c) The force exerted on P by the left spring (d) The total spring length (e) The stretch length (f) The stiffness constant of the springsA pendulum which drops sand as it swings back and forth is shown. This pendulum has been swinging back and forth for about half an hour. The amplitude of the swings over time has gotten smaller due to friction. The direction the sand has dropped in has changed, originally the sand was being dropped back and forth toward and away from the camera, but after some time has passed the sand is now being dropped towards the first tick on the circle to the left of the one in the middle. What has caused the pendulum to change direction?