Содержание
- 2. Simple Trusses
- 3. Truss Definition: A truss is a structure composed of slender members joined together at their end
- 12. Planar Trusses What we will encounter most frequently is planar truss structure. Planar truss structures are
- 15. Assumptions for Design To design truss structure and its connections, it is first necessary to determine
- 16. General assumptions concerning truss structures are: All loadings are applied at the joints The weights of
- 17. The Method of Joints It is important to know that for equilibrium of forces, the sufficient
- 18. To analyze a truss structure using method of joint, these steps are useful: Draw the free-body
- 19. Note: In the beginning of a calculation, ignore all the compression/tension sign. Start off by simply
- 20. Example: Determine force in each member of the truss shown. Indicate if the members are in
- 21. Step 1: Draw the free-body diagram & determine the support reactions
- 22. Step 2: Resolved forces in members into their x and y components. Start with the joints
- 26. Step 3: Complete the force distribution diagram
- 27. Example: Determine force in each member of the truss shown. Indicate if the members are in
- 28. Step 1: Draw the free-body diagram & determine the support reactions D
- 29. Step 2: Calculate forces at the joints
- 32. Step 3: Complete the force distribution diagram
- 33. Determine force in each member. Indicate whether the members are in tension or compression. Example:
- 34. Step 1: Draw the free-body diagram & determine the support reactions B D
- 35. Step 2: Calculate forces at the joints
- 38. Step 3: Complete the force distribution diagram
- 39. Structural Analysis of Trusses – Method of Sections
- 40. Zero-Force Members Our analysis can be greatly simplified if one can identify those members that support
- 41. Rule 1: If only two members form a truss joint and no external load or support
- 42. Rule 2: If three members form a truss joint for which two of the members are
- 43. Which are the zero-force members?
- 45. The Method of Sections Based on principle that if a body is in equilibrium then any
- 47. Determine the force in members GE, GC and BC. Indicate whether the members are in tension/compression.
- 48. Step 1: Calculate the reaction force
- 49. Step 2: Section the structure
- 50. Example: Determine the force in member CF.
- 51. Taking moment about A, ∑MA = 0 = Ey(16) – 5(8) – 3(12) Ey = 4.75
- 52. Step 2: Section the structure
- 53. Example: Determine the force in member EB Step 1: Calculate the reaction forces
- 54. Step 2: Section the structure Notice that we cannot cut through section b-b. To reduce the
- 55. Consider now the free-body diagram of section b-b:
- 56. Different Types of Roof Trusses
- 60. Types of bridge trusses
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