Pin Jointed Structures Flashcards

1
Q

Define a Moment

A

A rotational force acting around a single point

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2
Q

Define a Roller Pin

A

Is a pin that is fixed in place in the y direction, but allowed to slide in the x direction and rotate.

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3
Q

In which direction(s) does a roller pin have reaction forces

A

In the y direction only.

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4
Q

Define a Built-in Pin

A

Are entirely fixed (eg welded joint).

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5
Q

In which direction(s) does a built-in pin have reaction forces?

A

Has rection forces in the x and y direction as well as a moment.

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6
Q

Define a pin-jointed structure

A

A structure where the joint is pinned, or free to rotate.

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7
Q

Define a Truss

A

A truss is an assembly of many bars.

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8
Q

Describe Roller pin diagram

A

Has a triangle below the bar with two balls below the triangle.

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9
Q

What does the symmetry of the bar forces in a pin-jointed frame depend on?

A

1 - symmetry of the structure
2 - symmetry of the loading
Both conditions need to be satisfied for the bar forces to be symmetric.

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10
Q

Define a zero force member

A

Zero force members are members which do not have any force on them.

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11
Q

Define a Two Force Member

A

A two-force member is a body that has forces (and only forces, no moments) acting on it in only two locations.

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12
Q

Define a Three Force Member

A

A Three Force Member is where three non-parallel forces act on a body.

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13
Q

Define a Pin Joint.

A

A pin joint is a connection between two objects that allows only relative rotation about a single axis.

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14
Q

Define Compression

A

In mechanics, compression is the application of balanced inward (“pushing”) forces to different points on a material or structure, that is, forces with no net sum directed so as to reduce its size in one or more directions.

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15
Q

Define Tension

A

Tension is the pulling or stretching force transmitted axially along an object such as a string, rope, chain, rod, truss member, or other object, so as to stretch or pull apart the object.

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16
Q

Describe a Fixed Pin Diagram

A

Has a circle attached to the bar with a triangle beneath.

17
Q

Describe a Built-in Pin diagram

A

Has the bar in contact with the theoretical surface with no additional symbols.

18
Q

How to deal with externally applied moments.

Method

A

In the same way as external forces, but only contribute to moment equations. (Set moment equations to zero).

19
Q

Define a Distributed Load

A

Is applied uniformly to a bar, or a section of a bar. As far as external forces are concerned (i. e. forces in other bars and reactions), it can be represented by a single force through its midpoint. This is a simple way to represent the self-weight of heavy bars.

20
Q

Calculating Vertical equilibrium with a distributed load.

Equation

A

Value of dist. load x length of dist. load = weight for equation

21
Q

Calculating moment equilibrium with a distributed load

Equation

A

value of dist. load x length of dist. load x distance from turning point = moment

22
Q

Calculating loads within a bar using nodes

A
  • When loads are applied within a bar, we can determine equivalent node forces using equilibrium.
  • Look for forces at the nodes that produce the same net force and moment equations as the original loading.