COE2001 Exam 2 Terms - Beams/ Cables

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Last updated 8:36 AM on 7/23/26
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25 Terms

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Beams

members with loads applied perpendicular to the longitudinal axis

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Two Classifications of Beam

statically determinate and statically indeterminate

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What types of beams are statically determinate?

simply supported, cantilever, combination

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<p>What is the type and classification of this beam?</p>

What is the type and classification of this beam?

simple supported; statically determinate

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<p>What is the type and classification of this beam?</p>

What is the type and classification of this beam?

cantilever; statically determinate

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<p>What is the type and classification of this beam?</p>

What is the type and classification of this beam?

combination; statically determinate

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<p>What is the type and classification of this beam?</p>

What is the type and classification of this beam?

continuous; statically indeterminate

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<p>What is the type and classification of this beam?</p>

What is the type and classification of this beam?

propped cantilever; statically indeterminate

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<p>What is the type and classification of this beam?</p>

What is the type and classification of this beam?

fixed-fixed; statically indeterminate

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11
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Shear & Moment Diagrams

graphs which plot internal shear and moment along the length of the member

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Conditions of Shear & Moment Diagrams

plot position on x-axis; plot shear and moment on the y-axis

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Shear and Moment Tips

always start and end at zero; concentrated loads cause jumps in shear diagram; concentrated moment cause jumps in moment diagram (no change to v-diagram); at v=0, moment is a local min or max; always work V and M diagrams from left to right.

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<p>Describe the equation.</p>

Describe the equation.

Slope of the shear curve equals the magnitude of the load curve at a point.

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<p>Describe the equation.</p>

Describe the equation.

The change in the shear between two points equals the area under the load curve between two points

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<p>Describe the equation.</p>

Describe the equation.

The slope of the moment curve equals the magnitude of the shear curve at a point.

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<p>Describe the equation.</p>

Describe the equation.

The change in the moment between two points equals the area under the shear curve between the two points

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Uses of Cables

suspension bridges, power transmission lines, tension only members, strand in prestressed concrete

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Benefits of Cables

flexible, light, efficient

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Typical Configurations of Cables

parabolic, catenary, discrete

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Parabolic Cable

load is per horizontal length, tension force in cable at base of sag, vertical distance is from the base of sag to desired height.

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Catenary Cable

self-weight is the load, solved with computer analysis

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Discrete Cables

neglect cable’s weight, apply equations of equilibrium, solve like a truss

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What force is constant in cables?

horizontal forces

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When span of cable increases?

horizontal force increases, end cable forces increase, vertical reactions stay the same.