Theory of Structures Flashcards

1
Q

(Using the same EI) which member will resist most of the moment?

a. Member A
b. Member B
c. Member C
d. All Members

A

a. Member A

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2
Q

What is the carryover factor for prismatic members?

a. 0.25
b. 0.5
c. 1.0
d. 2.0

A

b. 0.5

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3
Q

A beam that project beyond one or both its support/s is called

a. Overhanging beam
b. Continuous Beam
c. Intermediate Beam
d. Cantilever Beam

A

b. Continuous Beam

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4
Q

What is the third requirement to guarantee the correct solution to a structural analysis problem (The two being equilibrium and stress-strain relationship)? HINT: Has something to do with constant deformation.

a. Plastic Condition
b. Uncracked Condition
c. Compatibility
d. Discretisation

A

c. Compatibility

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5
Q

What states that given a linear transformation relationship between two force vectors P = HQ, the corresponding displacement vector transformation H_A such that H_A = U_p, is simply the transpose of the force transformation matrix H?

a. Bettis Law
b. Maxwell’s Law
c. Method of Consistent Deformation
d. Principle of Contragradience

A

d. Principle of Contragradience

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6
Q

In the conjugate beam method, the actual slope equals

a. fictitious shear
b. fictitious moment
c. fictitious load
d. none of the above

A

a. fictitious shear

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7
Q

What is the max moment for a restrained beam?

a. wL^2/8
b. wL^3/12
c. wL^3/8
d. wL^2/12

A

d. wL^2/12

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8
Q

Which of the following statements is/are false about the positions of the live load moment envelope?

a. For max + moment w/in a span, load and all other alternate spans.
b. For max - moment w/in a span, load the two spans adjacent to that span and all other alternative spans
c. For max - moment at a support, load the two spans adjacent to that support and all other alternative spans
d. For max + moment at a support, load the two supports, load the two spans beyond each of the 2 spans adjacent to that support and all other alternative spans
e. None of the above

A

e. None of the above

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9
Q

The equivalent spring constant K for a vibrating system with two springs having constant K1 and K2 respectively in

a. K = K1 + K2
b. K = (1/K1)+(1/K2)
c. K = [1/(K1+K2)]
d. K = (K1*K2)/2

A

a. K = K1 + K2

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