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STRUCTURAL CONCEPTUALIZATION M-01 06

Total questions: 43

Worksheet time: 1hrs 26mins

Name
Class
Date
1.

Uniform for homogenous sections.

a)

Load

b)

Stress

c)

Due to Tension

d)

Due to Compression

2.

Tends to elongate the body.

a)

Load

b)

Stress

c)

Due to Tension

d)

Due to Compression

3.

Tends to shorten the body.

a)

Load

b)

Stress

c)

Due to Tension

d)

Due to Compression

4.

Unit Load.

a)

Strain

b)

Stress

c)

Due to Tension

d)

Due to Compression

5.

Unit Elongation.

a)

Strain

b)

Stress

c)

Due to Tension

d)

Due to Compression

6.

Straight Line; stress is proportional to strain Hooke's Law, upper limit on the usable stress a material can carry also a maximum stress to which the material may be subjected.

a)

Proportional Limit

b)

Elastic Limit

c)

Yield Point

d)

Yield Strength

7.

The stress beyond which the material will not return to its original shape when unloaded but will retain a permanent deformation called permanent set;

a)

Ultimate Strength /Ultimate Stress

b)

Elastic Limit

c)

Yield Point

d)

Yield Strength

8.

There is an appreciable elongation or yielding of the material without any corresponding increase of load; indeed the load may be actually decreased while the yielding occurs. This is a peculiar to structural steel.

a)

Ultimate Strength /Ultimate Stress

b)

Rupture Strength

c)

Yield Point

d)

Yield Strength

9.

Associated with yield point, for materials which do not have a well-defined yield point, yield strength is determined by the offset method.

a)

Ultimate Strength /Ultimate Stress

b)

Rupture Strength

c)

Yield Point

d)

Yield Strength

10.

The highest ordinate on the stress strain curve.

a)

Ultimate Strength /Ultimate Stress

b)

Rupture Strength

c)

Yield Point

d)

Yield Strength

11.

Stress at failure, for structural steel it is lower than ultimate strength.

a)

Ultimate Strength /Ultimate Stress

b)

Rupture Strength

c)

Yield Point

d)

Yield Strength

12.

Stress due to a bending moment about the perpendicular axis of the member.

a)

Bending

b)

Rupture Strength

c)

Yield Point

d)

Yield Strength

13.

An articulated structure composed of links or bars assumed to be connected by the frictionless pins at the joints and arranged so that an area enclosed within the boundaries of the structure is subdivided by the bars into geometric figures which are usually triangles.

a)

Roof

b)

Truss

c)

Girder

d)

Beam

14.

-Joints are equilibrium

- Axial forces of members enclosing a triangle forms a force

- Polygon

- Analysis must start at a joint with known external forces and must have two members connecting that joint.

a)

Method of Truss

b)

Method of Beam

c)

Method of Joints

d)

Method of Sections

15.

A process used to solve for the unknown forces acting on members of a truss.

a)

Method of Truss

b)

Method of Beam

c)

Method of Joints

d)

Method of Sections

16.

The method involves breaking the truss down into individual sections and analyzing each section as a separate rigid body.

a)

Method of Truss

b)

Method of Beam

c)

Method of Joints

d)

Method of Sections

17.

It is usually the fastest and easiest way to determine the unknown forces acting in a specific member of the truss.

a)

Method of Truss

b)

Method of Beam

c)

Method of Joints

d)

Method of Sections

18.

The method centers on the joints or connection points between the members.

a)

Method of Truss

b)

Method of Beam

c)

Method of Joints

d)

Method of Sections

19.

It is usually the fastest and easiest way to solve for all the unknown forces in a truss structure.

a)

Method of Truss

b)

Method of Beam

c)

Method of Joints

d)

Method of Sections

20.

Usually horizontal or nearly horizontal element carrying a stress primarily due to shear and flexure. It usually carry a load directly from the floor.

a)

Beams and Girders

b)

Columns

c)

Slab

d)

Roof

21.

It is a structure in which the reaction components and internal stresses can be completely determined using the equations of static equilibrium

a)

Deflection

b)

Determinate Structure

c)

Indeterminate Structure

d)

Degree of Indeterminacy

22.

It is a stable structure in which the reaction components and internal stress cannot be solved completely using the equations of static equilibrium.

a)

Deflection

b)

Determinate Structure

c)

Indeterminate Structure

d)

Degree of Indeterminacy

23.

Refers to the number of unknown over and above the equations of static equilibrium.

a)

Deflection

b)

Determinate Structure

c)

Indeterminate Structure

d)

Degree of Indeterminacy

24.

Refers to the movement of a beam or node from its original position due to the forces and loads being applied to the member.

a)

Deflection

b)

Determinate Structure

c)

Indeterminate Structure

d)

Degree of Indeterminacy

25.

For members supporting or attached to non-structural elements not likely to be damaged by large deflection.

a)

L/480

b)

L/240

c)

L/360

d)

L/180

26.

For members not supporting or attached to non-structural elements likely to be damaged by large deflections (immediate deflection due to live load only)

a)

L/480

b)

L/240

c)

L/360

d)

L/180

27.

For members carrying flat roofs not supporting or attached to non-structural elements likely to be damaged by large deflections.

a)

L/480

b)

L/240

c)

L/360

d)

L/180

28.

For members roof or floor construction supporting or attached to non-structural likely to be damaged by large deflections.

a)

L/480

b)

L/240

c)

L/360

d)

L/180

29.

What type of Frame is this?

a)

Rigid or Semi-Rigid Frame

b)

Frame with Shear Truss

c)

Frame with Shearwall

d)

Exterior Diagonalized Tube

30.

What type of Frame is this?

a)

Rigid or Semi-Rigid Frame

b)

Frame with Shear Truss

c)

Frame with Shearwall

d)

Exterior Diagonalized Tube

31.

What type of Frame is this?

a)

Rigid or Semi-Rigid Frame

b)

Frame with Shear Truss

c)

Frame with Shearwall

d)

Exterior Diagonalized Tube

32.

What type of Frame is this?

a)

Rigid or Semi-Rigid Frame

b)

Frame with Shear Truss

c)

Frame with Shearwall

d)

Exterior Diagonalized Tube

33.

What type of Frame is this?

a)

Frame with Shear Truss / Outrigger

b)

Frame with Shear Truss

c)

Frame with Shearwall

d)

Frame with Shearwall / Outrigger

34.

What type of Frame is this?

a)

Frame with Shear Truss / Outrigger

b)

Frame with Shear Truss

c)

Frame with Shearwall

d)

Frame with Shearwall / Outrigger

35.

Inflection points are at midspan of all members.

a)

True

b)

False

c)

Maybe

d)

Probably

36.

Quantity that has both magnitude and direction

a)

Scalar

b)

Vector

c)

Forces

d)

Magnitude

37.

Solving deflection and slope of a beam at any point because we will be able to get the equation of the elastic curve.

a)

Strain Energy Method

b)

Conjugate-Beam Method

c)

Double-Integration Method

d)

Area Moment Method

38.

Uses the area of moment divided by the flexural rigidity diagram of a beam to determine the deflection and slope along the beam.

a)

Strain Energy Method

b)

Conjugate-Beam Method

c)

Double-Integration Method

d)

Area Moment Method

39.

Calculated by the work done by the structure's member to deflect the member under the action of external loads.

a)

Strain Energy Method

b)

Conjugate-Beam Method

c)

Double-Integration Method

d)

Area Moment Method

40.

Engineering method to derive the slope and displacement of a beam. The method is based on the principle of statics.

a)

Strain Energy Method

b)

Conjugate-Beam Method

c)

Double-Integration Method

d)

Area Moment Method

41.

The slope or deflection at any point on the beam is equal to the resultant of the slopes or deflections at that point caused by each of the load acting separately.

a)

Strain Energy Method

b)

Conjugate-Beam Method

c)

Method of Superposition

d)

Area Moment Method

42.

Castigliano’s Theorem

a)

Strain Energy Method

b)

Conjugate-Beam Method

c)

Method of Superposition

d)

Area Moment Method

43.

A point at which a structure changes curvature on convex to concave or vice versa as it deflects under a transverse load: Theoretically an internal hinge & therefore a point of zero moment.

a)

Deflection Point

b)

Inflection Point

c)

Positive Shear

d)

Negative Shear