Given the Truss as shown below with load P and dimension L. Using Method of Joints, determine the following: a.) The External Reaction at Point A in terms of P. b.) The External Reaction at Point E in terms of P. c.) The Force at Member BF in terms of P.

Given the Truss as shown below with load P and dimension L. Using Method of Joints, determine the following: a.) The External Reaction at Point A in terms of P. b.) The External Reaction at Point E in terms of P. c.) The Force at Member BF in terms of P.

Structural Analysis

6th Edition

ISBN:9781337630931

Author:KASSIMALI, Aslam.

Publisher:KASSIMALI, Aslam.

Chapter2: Loads On Structures

Section: Chapter Questions

Problem 1P

See similar textbooks

Similar questions

i) Calcute the reaction forces at support A and L? ii) Determine the internal force of the truss
The asymmetric simple truss is loaded as shown. Determine the reactions at A and D. Neglect the weight of the structure compared with the applied loads. Is the knowledge of the size of the structure necessary? 4L A 60° Answers: Ay = i Dy= Dx= 1 i B 3L 60° 60° E y T I C 3L L L L 30° 2L D
Solve the problem with complete solution. PROBLEM: For the truss loaded as shown, determine the reaction at A (RA) and atG (Gy and Gx). Also, solve the force in members AB, AC, BC, JG, and IG usingMethod of Joints.
Q.4) A truss consists of horizontal members (AC, CD, DB and EF) and vertical members (CE and DF) having length / each. The members AE, DE and BF are inclined at 45° to the horizontal. For the uniformly distributed load "p" per unit length on the member EF of the truss shown in figure given below, the force in the member CD is E. F (b) pl (c) 0 (d) ......... معادلة مخفية *T (E) No one of above write your answer
plz help me with this one Using the Force Method , determine the reactions and the force in each member of the truss show below.
The asymmetric simple truss is loaded as shown. Determine the reactions at A and D. Neglect the weight of the structure compared with the applied loads. Is the knowledge of the size of the structure necessary? 2L A 60° Answers: Ay = i Dy= Dx= i i B 1L 1 C 1L 60° 60° E L L L 30° x 2L D
ENGINEERING MECHANICS (UPVOTE WILL BE GIVEN. PLEASE WRITE THE COMPLETE SOLUTIONS AND FBD LEGIBLY. NO LONG EXPLANATION NEEDED. BPX THE FINAL ANSWER. ANSWER IN 2 DECIMAL PLACES.) Given the Cantiliver Truss. Solve for the following: a. Solbe for the reactions at A and B. b. Solve the force in members EF, DE, DF by usinh any methods.
The pin-connected structure consists of a rigid bar ABCD and two axial members. Bar (1) is bronze [E = 92 GPa] with a cross-sectional area of A₁ = 520 mm². Bar (2) is an aluminum alloy [E = 77 GPa] with a cross-sectional area of A₂ = 380 mm². A concentrated load of P = 58 kN acts on the structure at D. Assume L₁=730 mm., L₂=440 mm., a=680 mm., b=420 mm., and c=1030 mm. Determine: (a) the normal stresses 0₁, 0₂ in both bars (1) and (2). (b) the downward deflection vp of point D on the rigid bar. a b Answers: (a) 6₁ = (b) VD= i L₁ L2 (2) B с MPa, 0₂ = mm. D P MPa
determine member DC
The truss in the figure is loaded by four external forces as shown below. Knowing that P1= 30 kN, P2-50 kN, P3=20 kN and P4-60 kN, a= 3 m and h=2 m, you are required to: P2 F a A and F. P1 E G a H I A D a h h B| h P3 P4 a) Determine the reactions at the supports b) Using the method of joints, determine the forces of the members at joint A. c) Using the method of joints, determine the forces of the members at joint F. d) Using the method of sections, determine forces on members ED, EH, GH. e) Using the method of sections, determine forces on members DC, HC, HI.
Please show complete solution with the formulas used and illustration
X= 482 Y= 82 A= 9 SHOW COMPLETE SOLUTIONS