ACTIVITY 4- Frame Analysis Analyze the loaded frame as shown. Be guided as follows: Solve for the reactions at supports Draw Shear and Moment Diagrams Compute for horizontal deflection at C (Ac) and slope at C (@c) using Virtual Work a. b. c. Method

Q: Please explain each process as detail as possible. For the frame shown below, consider only the…

A: Static indeterminacy is known as the contrast of the entire number of unspecified and the entire…

Q: 50 kN w = 20kN/m A 4m B 4m RA REAL BEAM Re V (kN) M (kN.m) R1 CONJUGATE BEAM R2

A:

Q: For the given problem, the intensity of the distributed load varies linearly from 0 to Wo = 14kN/m.…

A: To find a. Equation of elastic curve.  b. Location of maximum deflection and maximum deflection.

Q: Problem 2-A concentrated couple, Mo = 600 Nm acts at the center of the simply Supported beam which…

A:

Q: e beam is supported by a roller at B and a pin at C and is subjected to the distributed load shown…

A:

Q: Consider the frame shown below: (a) Without conducting any analyses, which of the two columns, AB…

A: Solution: a) column AB experiences a larger shear force when compared to column CD because of the…

Q: Part 2: for the frame shown below, P=20 kN and a=2 m, Assume I=20000 in and E=30,000 ksi for all…

A: Given:P = 20 kNa = 2mI = 20000 in4E = 30000 ksiRequired:Vertical deflection of E

Q: Q. 4 Determine the slope at the supports for the beam shown below. Also, determine the deflections…

A: Given data E = 29000 ksi  I = 1000 in.4 Determine slope at the support and deflection at B & C.…

Q: A beam is loaded and supported as shown. (a) Use the double-integration method to determine the…

A:

Q: Either by Slope Deflection Method or by the Moment Distribution Method (max of 4 iterations/cycles…

A: For the given probelm i am using slope deflection method solve this problem.

Q: Determine the maximum deflection of the steel beam shown below. E = 200 GPa, /= 60x106 mm4. KAAAAAAA…

A:

Beams

In structural engineering, a beam is a component made of a variety of materials (including steel alloys, and wood) that can resist loads applied laterally to the beam axis. Members, elements, rafters, shafts, and purlins are all terms used to describe beams.