The mass of crate D is held in position by two blocks, B and C, which are attached to the ring at A. The angle that rope AC makes in a counterclockwise direction from the positive x-axis is theta=30 rad as shown. The mass of block B is equal to that of C, mB=mC=158 kg a) draw the free body diagram of the point of equilibrium b) write down the static equilibrium equations c) determine the angle phi and tge weight of block D f) why will point A be the midpoint between B and C? Explain e) if all three weights are equal can equilibrium be maintained?

Q: 60° A B 4 ft – 2 ft 2 ft 200 Ib

A: Mass of the ring is not given.. So, It has neglected .. We need to draw FBD and use equilibrium…

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Q: Q5) for the equilibrium figure below if the tension in the cable AD and AC are 450 N and 60O N…

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A: Given: AB = AC = 1.5 m BF = FC = 1 m AE = 2 m AD (hz) = 2 m AD (ver) = 2 m

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Q: draw the free body diagrams

A: Detailed solution is below attached file...  Refer through it ... Any queries feel free to…

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A: As per BARTLEBY rule i answer only first three parts,so i hope you understand.

Q: Situation 4: Determine the support reaction at A? * 390 lb 1312 800 lb - ft 8 ft -4 ft- 3 ft 30% B

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Q: P: 2 KN 0.Sm OF o.cm - -o. 3 m→ The 0.5 m long rods AC and BD are made of Aluminum and each has a…

A: AC=0.5M ,         BD=0.5M A=200MM ,      (C/S  AREA) AC  & BD made of aluminum

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Q: ssume the following equilibrium equations. x-direction: − 0.65 ⋅ A C + 0.35 ⋅ A D = 0…

A: Given Data: The equilibrium equation in the x-direction is 0.65AC+0.35AD=0. The equilibrium…

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A: The magnitude of the reaction force at pin support B: RB = 25.98 kN (Option D)

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Q: F, F2 and F are aplied to a cable system F E A (ABCDE). m a) Find the forces in the cables AB, BC,…

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A: Given: The force, F = 500 N The moment, M = 400 N.m

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Q: 2.00 m D 2.00 m 1.00 m A C E F 1.00 m В 1.00 m 1.50 m 1.80 kN N

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Free Body Diagram

The system of forces acting on a body tends to either rotate it or make the body undergo motion. In general, when an external agent exerts a force on a body, the body undergoes translational motion and rotational motion. The body has six degrees of freedom under the influence of that force. Here, three degrees of freedom are from the translational motion while the other three are from the rotation motion. However, sometimes the bodies are not allowed to undergo any motion and are fixed, under such conditions the body is said to be constrained.