Determine the lengths of cords ACB and CO. The knot at C is located midway between A and B.
A blog where I post solutions to the mechanics and statics problems that I encounter. Also many mastering engineering problems will be seen, so users of that program may find this blog interesting. The course uses the Hibbeler Statics textbook and some of the subjects covered include: Cartesian vectors, force resultants, force equilibrium, particle equilibrium, Hooke's Law, vector decomposition, etc. More to be added as those problems and topics are encountered.
Showing posts with label 3D Equilibrium. Show all posts
Showing posts with label 3D Equilibrium. Show all posts
Tuesday, October 6, 2015
2_1_k
The pole is subjected to the force F, which has components acting along the x, y, z axes as shown. If the magnitude of F is 3 kN, and
= 30o and
= 75o, determine the magnitudes of F and Fy.
2_1_j
The mast is subjected to the three forces shown. Determine the coordinate direction angles
of F1 so that the resultant force acting on the mast is zero.
Wednesday, September 16, 2015
3_1_k
If the bucket and its contents have a total weight of 20 lb, determine the force in the supporting cables DA, DB, and DC
3_1_j
The three cables are used to support the 800-N lamp. Determine the force developed in each cable for equilibrium.
Labels:
3D Equilibrium,
Components,
Equilibrium of a Particle,
Force,
Force Vectors,
Particles,
Resultant,
Statics,
sum,
Tension,
Vector
Wednesday, February 18, 2015
3: Notes
Particle Equilibrium
It is necessary to draw a free body diagram to account for all the forces that act on a particle
FR = ΣF = 0
2D
ΣFx = 0
ΣFy = 0
TENSION & pulleys - The tension force in a continuous cable that passes over a pulley is constant throughout the cable to keep it in equilibriumΣFy = 0
SPRING - If the problem involves an elastic spring, then the stretch or compression (s) of the spring can be related to the force applied to it
F = ks
3D
ΣFNET = 0
ΣFx = 0
ΣFy = 0
ΣFz = 0
ΣFx = 0
ΣFy = 0
ΣFz = 0
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