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WorksheetsStructural 1 (Credits to Reviewer 2015)
Total questions: 49
Worksheet time: 49mins
Kind of support for horizontal & vertical reactions
Roller
Hinged
Fixed
Propped
Kind of support for vertical reaction only
Roller
Hinged
Fixed
Propped
Mathematical expression using moment of area
Modulus
Stress
Centroid
Moment of inertia
Mathematical expression using double moment of area
Modulus
Stress
Centroid
Moment of inertia
A kind of beam that has a fixed support at one end
Cantilever
Simple
Continuous
Over-hanged
A kind of beam that has an extension from the support
Cantilever
Simple
Continuous
Over-hanged
A single span beam with two supports
Cantilever
Simple
Continuous
Over-hanged
Equilibrium equation used to compute vertical loads
Σ Fx = 0
Σ Fy = 0
Σ Fz = 0
Σ M = 0
Equilibrium equation used to compute horizontal loads
Σ Fx = 0
Σ Fy = 0
Σ Fz = 0
Σ M = 0
Equilibrium equation used to compute horizontal loads
Σ Fx = 0
Σ Fy = 0
Σ Fz = 0
Σ M = 0
Equilibrium equation used to compute moments
Σ Fx = 0
Σ Fy = 0
Σ Fz = 0
Σ M = 0
Force multiplied by the distance
Moment
Bearing
Axial
Shear
It is the called the cutting force.
Torque
Moment
Shear
Axial
Unit used for uniform load
Newton
Pascal
Newton/meter
Kilo pascal
Unit used for concentrated load
Newton
Pascal
Newton/meter
Kilo pascal
Unit used for moment
Newton
Pascal
Newton/meter
Kilo pascal
A force that tends to elongate a beam
Axial load
Tensile force
Shear
Bending
A force that tends to compress a column
Moment
Axial force
Shear
Point of inflection
Force per unit area
Simple stress
Strain
Flexure
Axial
Law that states stress is proportional to strain
Point of inflection
Flexure formula
Hinge
Hooke's Law
Bending moment formula is called
Point of inflection
Flexure formula
Hinge
Hooke's Law
Deformation over original length
Simple stress
Strain
Roller
Point of inflection
Section I/C is called
Section modulus
Unit deformation
Strain
When the lines of action of all forces lie in one plane
Out of plane
Pressure
Non-coplanar forces
Coplanar forces
When the lines of force are parallel to one another
Parallel
Pressure
Non-coplanar forces
Coplanar forces
When the lines of force pass through a common point
Coplanar forces
Non-concurrent
Parallel
Concurrent
When the lines of force are neither concurrent nor parallel
Concurrent
Non-concurrent
Coplanar forces
Parallel
When the lines of force of all forces do not lie in one plane
Concurrent
Non-coplanar forces
Non-concurrent
Coplanar forces
Distribution of forces on rigid bodies that remain at rest
Statics
Dynamics
Scalar
Vector
Motion of rigid bodies caused by forces acting upon them
Scalar
Vector
Statics
Dynamics
Quantities that possess magnitude only and may be added arithmetically
Vector
Dynamics
Scalar
Statics
Quantities that possess magnitude and direction
Vector
Dynamics
Scalar
Statics
Beam loading that gives parabolic moment diagram
Concentrated
Uniform
Triangular
Permanent load and self weight of structures
Dead load
Live load
Wind load
Seismic
Occupancy or temporary loads of structure
Seismic load
Wind load
Live load
Beams fixed at both ends
Propped beam
Cantilever beam
Restrained
Diagram representing skeleton of beams and columns
Maxwell
Truss
Elevation
Frames
Beams with more than 2 supports
Simple
Continuous
Cantilever
Over-hanged
Twisting force
Axial
Stress
Torque
Moment
Ratio of stress to strain
Modulus of Elasticity
Strain
Hooke's Law
Stress
Used to solve continuous beam using equation
3 moment equation
Moment distribution
Portal method
How many zero shear does a simply supported beam has between its ends?
1
2
3
How many zero shear does a single over-hang beam has between its ends?
2
3
4
What equilibrium equation used to solve method of joints?
Σ M = 0
Σ Fy = 0
Σ A = 0
What equilibrium equation used to solve method of section?
Σ Fy = 0
Σ FM = 0
Σ Fx = 0
Dead load and live load are also named as
Seismic load
Horizontal load
Gravity load
Seismic load is also known as
Impact Load
Earthquake Load
Vertical Load
The area of shear diagram is the value of
Deflective
Shear
Moment
The moment of a cantilever beam is concave
Upward
Downward
Sideways
