The material composition is the same but its mechanical properties are different in every direction.
A. isotropic material
B. orthotropic material
C. homogeneous material
D. elastic material
B. orthotropic material
Refers to the tendency of solid materials to return to their original shape after being deformed when forces are removed.
A. buckling
B. yielding
C. strain hardening
D. elasticity
D. elasticity
Refers to the stress at which a material begins to deform plastically.
A. strain hardening
B. buckling
C. yielding
D. rupture
C. yielding
ΣM = 0 means:
A. Rotational equilibrium
B. Vertical equilibrium
C. Horizontal equilibrium
D. Dynamic motion
A. Rotational equilibrium
Reaction increases when:
A. Load moves closer to support
B. Load moves toward opposite support
C. Span increases
D. Load becomes horizontal
A. Load moves closer to support
For a simply supported beam, number of reaction components is:
A. 1
B. 2
C. 3
D. 4
B. 2
ΣM=0 about A eliminates which force?
A. A
B. B
C. P
D. Self-weight
A. A
Reaction is highest where load is:
A. nearest
B. farthest
C. midpoint
D. nowhere
A. nearest
Determinate frame has equilibrium equations:
A. 1
B. 2
C. 3
D. 6
C. 3
Reaction direction always opposes:
A. Moment
B. Load
C. Force in members
D. Friction
B. Load
Which increases reaction at a support?
A. Load moves toward it
B. Load moves away
C. Beam becomes shorter
D. Beam becomes lighter
A. Load moves toward it
If tensions in two cable segments are equal and sag is same on both sides, the load must be located:
A. Anywhere between the supports
B. At midspan
C. At one support
D. At quarter points
B. At midspan
Symmetry in structures usually implies:
A. Different reactions
B. Equal internal forces on symmetric parts
C. No vertical reactions
D. Zero cable tension
B. Equal internal forces on symmetric parts
For a symmetric cable with central point load, vertical reactions at A and B are:
A. W and 0
B. 0 and W
C. W/2 and W/2
D. 2W and 2W
C. W/2 and W/2
As sag d decreases (flatter cable) for same W & span, the horizontal component H will:
A. decrease
B. increase
C. stay constant
D. become zero
B. increase (flatter=mas malaki H)
For a given H, increasing sag d will do what to tension T?
A. increase T
B. decrease T
C. same
D. can’t tell
B (mas matarik → actually T grows with tan, but for fixed H & geometry, bigger d usually increases vertical component; careful — but key idea: for same load & span, more sag = less tension
Vertical equilibrium at C is expressed as:
A. 𝐻1+𝐻2=𝑊
B. T1+T2=W
C. V1+V2=W
D. V1−V2=W
C. V1+V2=W
n small-sag approximations, each cable segment between support and lowest point is treated as:
A. circular arc
B. parabola
C. straight line
D. catenary
C. straight line
Exact cable shape under uniform self-weight is:
A. circle
B. catenary
C. straight
D. ellipse
B. catenary
Increasing sag d (same span and load) generally makes cable tension:
A. increase
B. decrease
C. remain same
D. unpredictable
B. decrease (more sag → more “relaxed” cable).
If sag increases while span fixed, the cable length (straight-segment approx) will:
A. decrease
B. stay constant
C. increase
D. go to zero
C. increase
A 30 m span cable has same sag d on both sides. At what distance from A should a point load be placed so that tensions in both segments are equal?
A. 5 m
B. 10 m
C. 15 m
D. 20 m
C. 15 m
A 40 m cable with equal sag supports a single load. If the load is placed 10 m from A, which segment will have greater tension?
A. AC (left)
B. BC (right)
C. Equal
D. Not enough data
B. BC (right) (mas maiksi horizontal distance → mas matarik angle → mas mataas tension).
For a 24 m span with equal tensions desired, choose correct load position:
A. 8 m
B. 10 m
C. 12 m
D. 16 m from A
C. 12 m