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- Principles of Statics
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Analysis of Structures
- Method of Joints | Analysis of Simple Trusses
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Method of Sections | Analysis of Simple Trusses
- Problem 001-ms | Method of Sections
- Problem 002-ms | Method of Sections
- Problem 003-ms | Method of Sections
- Problem 004-ms | Method of Sections
- Problem 005-ms | Method of Sections
- Problem 417 - Roof Truss by Method of Sections
- Problem 418 - Warren Truss by Method of Sections
- Problem 419 - Warren Truss by Method of Sections
- Problem 420 - Howe Truss by Method of Sections
- Problem 421 - Cantilever Truss by Method of Sections
- Problem 422 - Right-triangular Truss by Method of Sections
- Problem 423 - Howe Roof Truss by Method of Sections
- Problem 424 - Method of Joints Checked by Method of Sections
- Problem 425 - Fink Truss by Method of Sections
- Problem 426 - Fink Truss by Method of Sections
- Problem 427 - Interior Members of Nacelle Truss by Method of Sections
- Problem 428 - Howe Truss by Method of Sections
- Problem 429 - Cantilever Truss by Method of Sections
- Problem 430 - Parker Truss by Method of Sections
- Problem 431 - Members in the Third Panel of a Parker Truss
- Problem 432 - Force in Members of a Truss by Method of Sections
- Problem 433 - Scissors Truss by Method of Sections
- Problem 434 - Scissors Truss by Method of Sections
- Problem 435 - Transmission Tower by Method of Sections
- Problem 436 - Howe Truss With Counter Braces
- Problem 437 - Truss With Counter Diagonals
- Problem 438 - Truss With Redundant Members
- Method of Members | Frames Containing Three-Force Members
- Friction
- Centroids and Centers of Gravity
- Moment of Inertia and Radius of Gyration
- Dynamics
- Force Systems in Space
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where did that (√41) came
where did that (√41) came from ?
Pythagorean Theorem: $\sqrt{4
In reply to where did that (√41) came by mahid abdlehak (not verified)
Pythagorean Theorem: $\sqrt{4^2 + 5^2}$
bakit po 4 and 5 ginamit at
In reply to Pythagorean Theorem: $\sqrt{4 by Jhun Vert
bakit po 4 and 5 ginamit at hindi 2 and 2.5?
nagmultiply lng ng 2 sa 2 at
In reply to bakit po 4 and 5 ginamit at by Kyleee (not verified)
nagmultiply lng ng 2 sa 2 at 2.5 para mag whole number yung 2.5 pero same pa din makukuhang sagot pag 2 at 2.5
ginamit
we did pythagores theorem to
In reply to where did that (√41) came by mahid abdlehak (not verified)
we did pythagores theorem to the triangle the multiplied the sides by 2
Is there a reason why we
Is there a reason why we needed to find FDG with moments? Why can't we use summation of y-forces instead? They seem to give different answers.
What's the principle behind
What's the principle behind plotting an imaginary right triangle to solve for the forces at member DG? Can't we just take the moment at H
Advance thank you to whoever replies.❤️❤️
value of a force is not equal
In reply to What's the principle behind by Bryan James Mahinan (not verified)
value of a force is not equal to the length so we put a relation between them since they are dependent to each other : F1/F2 = L1/L2
F: force L: length
we found root 41 by applying pythagores theorem and we multiplied everything by 2 since the ratio stays the seem