Structural Engineering Flashcards

1
Q

READ CAREFULLY

A

Dumbass

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2
Q

When given dead and live loads for beam fixed to wall

A

Use live only

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3
Q

For lateral bucking coefficient use

A

Structural design loads for W

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4
Q

Assume base and height by

A

Respectively
Ie

Base x height
10 in x 15 in

Base = 10
Height =15

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5
Q

For mid span supported columns

A

L/2

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6
Q

G

A

Sidesway

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7
Q

For fixed condition

A

G = 1

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8
Q

To find effective length factor, k

A

Use table that align with G

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9
Q

Find G

A

G = τ(Σ(I_c/L-c)/Σ(I_g/L_c))

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10
Q

r

A

Radius of gyration

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11
Q

Lots of tables to look at

A

Critical stress

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12
Q

r, radius of gyration

A

(I/A)^.5

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13
Q

For pinned connected assume G =

A

10

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14
Q

For complete trusses (ie no by section or anything. Looking at it as a whole)

A

Solve like normal with Σ of forces and moments and solve

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15
Q

Vertical deflection

A

Find vertical loads
Multiply by given FLs
Sum FLs
Put in ΔL found under tress deflection

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16
Q

Vertical loads

A

Given loads/ magnitude of point load

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17
Q

When point load is vertical and finding horizontal deflection

A

Use equilibrium at each point
Adjust forces on beams with ratios of lengths
Multiply virtual forces by given member forces and sum
Put into Δ truss deflection Eq

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18
Q

For plane frame consisting of two rigid bars

A

Find moment of both bars
NOTE: pinned portion gets a force and reaction moment
Non pinned portion gets only force moment

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19
Q

To find deflection

A

Find moment equations with x as the length
Sum integrals where each bar has a moment integral

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20
Q

Reaction forces

A

List just external REACTION forces from supports

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21
Q

Single members have no

A

Internal forces

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22
Q

For degree of indeterminate

A

Find all reaction forces
(Pins in the middle will count for only 2)

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23
Q

Effective length

A

kL

Factor of length = k

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24
Q

Determine k for a column

A

By table about translation/rotation free vs fixed

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25
Q

For lower W shapes
W14 W12 or W10

A

Use just kL and cross check with table. r is minimal so unnecessary

26
Q

When no reduction in stiffness

27
Q

When finding G multiply top bar by

A

2 even if it’s just one

28
Q

For available strength of top half of beam

A

Find radii of gyration in both directions of W beam in question

Effective length if W beam:
KL = (kL)_x/(r_x/r_y)

Find beam in table

29
Q

Effective area for a connection

A

A_n = shortest width of failure path * thickness of member

Flat bars (plate)

30
Q

Available strength T_n

A

φ_yF_yA_g

In book but doesn’t say to multiply

31
Q

For connection of members

A

Make sure to combine areas for number similar members
(Ie L shaped areas that are bolted to a plate, two L shapes means two areas)

32
Q

Weight can also be called

33
Q

WATCH UNITS

34
Q

Use old combinations for w or U

A

1.2D + 1.5L

35
Q

Max shear in concrete V_u

A

.5U or .5w

36
Q

Ultimate moment

37
Q

ρg for cross-section area ratio

A

Graph found
REMEMBER TO INCLUDE φ
(Found above graph)

38
Q

For concrete with bars
Finding area of bars

A

A = ρgbh

A/n =area of each bar
n = number of bars

39
Q

If a simply supported reinforced concrete beam is subject to a uniformly distributed load, where is tensile reinforcing steel needed?

A

At the bottom of the beam section

40
Q

Converting lbs/ft^3 to kip/ft

A

Multiply by each dimensions divided by 12 (ie 20/12*30/12 for dimensions do 20x30)
Then divide by 1000

41
Q

Method of virtual work assumes

A

Conservation of energy

42
Q

Loop pipes

A

Literally looping pipes

43
Q

Pipe nodes

44
Q

Pipes

A

Parts of loops

45
Q

As rainfall increases

A

Uniformity decreases

46
Q

Watershed has nothing to do with

A

Uniformity

47
Q

For LRFD multiple V by

A

φ

Equals 1 for I shaped beams

48
Q

For tension members
Under yielding/rupture

A

Don’t multiply by φ

49
Q

Trick for controlling condition factors

A

Middle section (if one)
G top = G bottom

50
Q

Radius of gyration
Which is weak?

A

Smaller number is weaker

51
Q

A two-dimensional structure with four or more external reaction forces:

A

Cannot be analyzed using statics

52
Q

When asked about max loads look at

A

Design Eqs

53
Q

For yielding in beams do you use φ

54
Q

F in yielding moment can also be

A

Bending stress

Based on what’s given

55
Q

For bucking coefficient use

A

The moment RATIOS with the max

56
Q

Using tabulated values for the torsional buckling coefficient based on load and bracing conditions

A

Best way to find the coefficient?

57
Q

Slenderness ratio lower than 50 means

A

Short steel column

58
Q

Another way for moment with T and d

A

T is the force
d is the depth of the W shape

59
Q

A_n

A

Thickness*shortest fail path