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Force Vectors
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Equilibrium of Forces
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Moments from Forces (I)
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Moments from Forces (II)
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Illustrations for Forces and Moments
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Force Couples
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Transmissibility of Forces
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Force/Moment Resultants
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Equivalent Loading (I)
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Equivalent Loading (II)
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Practical Examples
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Typical 2-D Supports (I)
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Typical 2-D Supports (II)
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Free Body Diagram (I)
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Free Body Diagram (II)
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Free Body Diagram (III)
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Free Body Diagram (IV)
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Two/Three Force Members When a member is subject to no couple moments and the applied forces can be combined to be resultants at only two points, the member is called a Two-Force Member. If a member is subject to three forces, then it is necessary for them to be either concurrent or parallel when this member is in equilibrium. Such a member is called a Three-Force Member.
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Application of Two/Three Force Members
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Redundant Constraints
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Statically Indeterminate Structure A x = 0,A y + C y = 500 N --------- (2) C y * 5 m + M A = 500 N * 4 m ----------- (3) A y * 5 m - M A = 500 N * (5 - 4) m ----- (4) 5 m 4 m { (3) + (4) (2) Cannot solve for all unknowns !!!
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Tricky Problems
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Truss Structures
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Truss Analysis
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Joint Method (I)
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Joint Method (II)
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Zero-Force Members (a) (b) (a) (b)
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Exercise Example
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Internal Forces/Moments
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Section Method (I)
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Section Method (II)
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