cantilever truss

Problem 429 - Cantilever Truss by Method of Sections

Problem 429
For the cantilever truss shown in Fig. P-429, determine the forces in members DF, FH, FI, GI, and FG.
 

429-cantilever-truss.gif

 

Problem 421 - Cantilever Truss by Method of Sections

Problem 421
Use the method of sections to compute for the force in members DF, EF, and EG of the cantilever truss described in Problem 411 and Fig. P-411.
 

411-cantilever-truss.gif

 

Problem 411 Cantilever Truss by Method of Joints

Problem 411
Determine the force in members AB, AC, BD, CD, and CE of the cantilever truss shown in Fig. P-411. If the loads were applied at C and E instead of at B, specify which members would have their internal force changed.
 

411-cantilever-truss.gif

 

Problem 407 Cantilever Truss - Method of Joints

Problem 407
In the cantilever truss shown in Fig. P-407, compute the force in members AB, BE, and DE.
 

407-cantilever-truss.gif

 

Problem 406 Cantilever Truss - Method of Joints

Problem 406
The cantilever truss in Fig. P-406 is hinged at D and E. Find the force in each member.
 

406-cantilever-truss.gif

 

Problem 003-mj | Method of Joints

Problem 003-mj
Find the force in each member of the truss shown in Fig. T-04.
 

005-cantilever-truss.gif

 

Problem 003-ms | Method of Sections

Problem 003-ms
The truss in Fig. T-04 is pinned to the wall at point F, and supported by a roller at point C. Calculate the force (tension or compression) in members BC, BE, and DE.
 

Cantilever truss by method of sections
Figure T-04

 

Problem 356 | Equilibrium of Non-Concurrent Force System

Problem 356
The cantilever truss shown in Fig. P-356 is supported by a hinge at A and a strut BC. Determine the reactions at A and B.
 

Cantilever truss with equal loads at top joints

 

250 Reaction at the supports of cantilever truss

Problem 250
The cantilever truss shown in Fig. P-250 carries a vertical load of 10.8 kN. The truss is supported by bearing at A and B which exert the forces Av, Ah, and Bh. The four forces shown constitute two couples which must have opposite moment effects to prevent movement of the truss. Determine the magnitude of the supporting forces.
 

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