The truss is attached to the wall with a horizontal force and a vertical force applied as specified in the figure and parameter table. Find the force in each member. Use positive values to indicate tension, and negative to indicate compression. P1 D L2 P2 В A value units parameter L1 L2 P P2 2.5 2.5 40 kN 25 kN The force is member AB = kN The force is member BC = kN The force is member BD = kN

The truss is attached to the wall with a horizontal force and a vertical force applied as specified in the figure and parameter table. Find the force in each member. Use positive values to indicate tension, and negative to indicate compression. P1 D L2 P2 В A value units parameter L1 L2 P P2 2.5 2.5 40 kN 25 kN The force is member AB = kN The force is member BC = kN The force is member BD = kN

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

See similar textbooks

Similar questions

Consider the truss shown in (Figure 1). Suppose that P1= 45 kN and P2= 80kN. Determine the force in member and state if the member is in tension or compression. AB AE BC BD BE CDDE Express your answer to three significant figures and include the appropriate units. Use negative value in the case of compression and positive value in the case of tension.
Please:
Determine the force in each member of the truss, and state if the member is in tension or compression. Express your answer to three significant figures and include the appropriate units. Assume positive scalars for members in tension and negative scalars for members in compression. In (Figure 1), P = 1400 lb. a) Force HG b) Force HE c) Force DE
Q1: Determine the force in members EG, HG, and HJ in the given frame as shown in figure 1 using Method of Sections. [10] 1 kN 2 kN 2 kN 2 kN J 1 kN Н 0.46 m F D 2.62 m I A C| E G| 2.4 m 2.4 m 2.4 m 2.4 m Figure 1
The lengths of the members of the truss are shown. Figure 13 m 40 12 m 12 m 5m 13 m 1 of 1 Part A The mass of the suspended crate is 950 kg. Determine the axial forces in the members. (Figure 1) Enter your answers numerically separated by commas. FAB, FAC, FCD, FBC, FBD = Submit Provide Feedback Request Answer IVE ΑΣΦ IT vec Dad ? kN
In the figure below, a weight W is suspended from point D of a beam AD. The beam is held up by rod BC. Neglect the mass of the beam AD and rod BC. Which of the following is true (select all that apply). Beam AD is a three force member The direction of the force in rod BC (i.e whether the force is tension or compression) is known Beam AD is a two-force member Rod BC is a two-force member 4m 4m The line of action of the force in rod BC is known The magnitude of the force in rod BC is known 3m B D W
13 В 30° 30° C D L. P P2 In the figure, L = 14 ft, P1 = 900 lb, and P2 = 550 lb. Compute the member forces listed below. In each case, tension is positive and compression is negative.
1. Solve the rod forces of the cage system given in the figure by the force method (EA=constant) L=5.4m 200 KN 100 KN B
The simply supported beam is subjected to the loads as described in the figure and parameter table. Neglecting the thickness of the beam, calculate the horizontal and vertical support reactions at A. F, F2 parameter value units L L2 L3 1.75 ft 1.5 ft 2 ft 30 70 F1 F2 lb 6 lb For the answers, take to the right, up, and counterclockwise to be the positive directions. The horizontal support reaction is lb The vertical support reaction is lb The moment support reaction is lb-ft
A force of Fi = (180 i -250j + 190k) lb is applied to the pipe assembly at point B. A force of F2 -250j + 250k) lb is applied to the pipe assembly at point D. The pipe assembly is supported by a fixed support at point A. (180 ? F1 В d3 C d1 d2 y F2 Values for the figure are given in the following table. Note the figure may not be to scale. Variable Value di 1 ft d2 2 ft dz 3.5 ft a. Determine the normal force at point C, Nc. Express as a Cartesian Vector. b. Determine the normal force at point C, Vc. Express as a Cartesian Vector. c. Determine the Torsional Moment at point C, Tc. Express as a Cartesian Vector. d. Determine the Bending Moment at point C, Bc. Express as a Cartesian Vector.
Need CF and CD
As shown below, a sign weighing 121 N is hanging (via a wire) from a uniform 256 N beam of length L. Additionally, the beam is attached to a cable that makes an angle 0 (0 = 51°) with the beam. 0.9 L 0.7 L 501 OAK 8 X Determine the tension in the cable and the magnitude & direction of the force the hinge (the orange circle) exerts on the beam. Cable tension = Hinge force = Direction of hinge force = in quadrant - Choose quadrant - 21 CHER ° relative to the horizontal MacBook Pro kg ro from n. The o the ce tv