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
For lower W shapes W14 W12 or W10
Use just kL and cross check with table. r is minimal so unnecessary
26
When no reduction in stiffness
τ =1
27
When finding G multiply top bar by
2 even if it’s just one
28
For available strength of top half of beam
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
Effective area for a connection
A_n = shortest width of failure path * thickness of member Flat bars (plate)
30
Available strength T_n
φ_y*F_y*A_g In book but doesn’t say to multiply
31
For connection of members
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
Weight can also be called
Dead load
33
WATCH UNITS
Dumbass
34
Use old combinations for w or U
1.2D + 1.5L
35
Max shear in concrete V_u
.5U or .5w
36
Ultimate moment
P_u*e
37
ρg for cross-section area ratio
Graph found REMEMBER TO INCLUDE φ (Found above graph)
38
For concrete with bars Finding area of bars
A = ρg*b*h A/n =area of each bar n = number of bars
39
If a simply supported reinforced concrete beam is subject to a uniformly distributed load, where is tensile reinforcing steel needed?
At the bottom of the beam section
40
Converting lbs/ft^3 to kip/ft
Multiply by each dimensions divided by 12 (ie 20/12*30/12 for dimensions do 20x30) Then divide by 1000
41
Method of virtual work assumes
Conservation of energy
42
Loop pipes
Literally looping pipes
43
Pipe nodes
Corners
44
Pipes
Parts of loops
45
As rainfall increases
Uniformity decreases
46
Watershed has nothing to do with
Uniformity
47
For LRFD multiple V by
φ Equals 1 for I shaped beams
48
For tension members Under yielding/rupture
Don’t multiply by φ
49
Trick for controlling condition factors
Middle section (if one) G top = G bottom
50
Radius of gyration Which is weak?
Smaller number is weaker
51
A two-dimensional structure with four or more external reaction forces:
Cannot be analyzed using statics
52
When asked about max loads look at
Design Eqs
53
For yielding in beams do you use φ
Yes
54
F in yielding moment can also be
Bending stress Based on what’s given
55
For bucking coefficient use
The moment RATIOS with the max
56
Using tabulated values for the torsional buckling coefficient based on load and bracing conditions
Best way to find the coefficient?
57
Slenderness ratio lower than 50 means
Short steel column
58
Another way for moment with T and d
T is the force d is the depth of the W shape
59
A_n
Thickness*shortest fail path
60