AD supported by a rod (truss D shown below. Beam Take EI = 5 * 103 kN.m² for the beam, and AE = 1000 (kN/m?)*m? for the rod (beam is axially rigid), and find the reactions at A and C as well as the axial force in the rod DF using the Force Method (indicate if the rod is in tension or compression). The supports at joints A and F are pins, and the support at Cis a roller. member) at 1s as Requirements/hints: Apply the compatibility of deformations by cutting member FD. Draw the shear force and bending moment diagrams for both cases: external load and the unit load. Calculate all the deformations using the virtual work method.

Q: The beam AD is pinned to the wall and adjusted to the horizontal position by the tension member BC.…

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Q: solve and e and f

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Q: PROBLEM 2: Refer to Example 4.9 page 131, and Determine the force in HI using section 1-1. Having…

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A: Given data:- Conditions given-Remove restriction at A and solve for the reactions Below bar figure…

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A: Reaction at Supports and Member forces of truss using castigliano's theorem

Q: Determine the support reactions and all internal pin forces.

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Q: LABT B C LAC A 0000 P

A: For the given data , we have to find the 1. Maximum value of load P  2 . Reaction at support A

Q: Find the zero force members and the reactions

A: Step 1: Now draw the FBD of the truss as Step 2: Now we know that in three members joint, if two…

Q: 10 ft 12 ft D E 60 k Pins at B and D 16 ft Fixed at A Pinned at F F - 8 ft A Prob 5) Solve for the…

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Q: Find the force in the member BC * 4 kN 2 kN By C 60° A 60% 60° 60° D E ARD 3 m 3 m RAF

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Q: Given the truss below. Take P₁ 40k, P2= 40k, P3-60k, a= 20ft, h=15ft. a B a a D + The support…

A: use the equilibrium moment equation about A to solve reaction at E

System of Forces

A force is an external influence or agent that changes the state of a system. According to Newton's second law, the force applied to a body is proportional to the change in momentum of a body. Hence, whenever a force is applied to a body, its momentum changes. If the body is at rest, under the action of force, its state of rest changes to motion. In other words, the magnitude of the momentum of the body changes from zero to a measurable value. Similarly, if the body possesses some initial velocity, it has some associated momentum, the effect of force can cause the body to halt or come to rest, that is, the momentum reduces to zero.