Statics Flashcards
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Read the first 7 Statics flashcards as text
A 500 N force acts at a point 2 m from the pivot of a lever. What is the moment about the pivot?
Answer: 1000 N·m
Moment = Force × perpendicular distance = 500 N × 2 m = 1000 N·m.
Which condition must be satisfied for a body to be in static equilibrium?
Answer: Both ΣF = 0 and ΣM = 0
Static equilibrium requires both the sum of all forces and the sum of all moments to equal zero.
A truss joint has forces of 8 kN in member AB and 6 kN in member AC, oriented perpendicularly. What is the resultant force magnitude?
Answer: 10 kN
Resultant = √(8² + 6²) = √(64 + 36) = √100 = 10 kN by the Pythagorean theorem.
A uniform beam of weight 200 N and length 4 m is simply supported at both ends. What is the reaction force at each support?
Answer: 100 N
By symmetry and ΣFy = 0, each support carries half the beam weight: 200/2 = 100 N.
What is the unit vector in the direction of vector F = 3i + 4j?
Answer: 0.6i + 0.8j
Magnitude = √(9+16) = 5; unit vector = (3/5)i + (4/5)j = 0.6i + 0.8j.
In the method of sections for truss analysis, the maximum number of unknown member forces solvable with three equilibrium equations is:
Answer: 3
Three independent equilibrium equations (ΣFx, ΣFy, ΣM) allow solving for a maximum of 3 unknown forces.
A 10 kN load is applied at the midpoint of a simply supported beam of span 6 m. What is the maximum bending moment?
Answer: 15 kN·m
M_max = PL/4 = 10 × 6 / 4 = 15 kN·m for a midspan point load on a simply supported beam.
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