Introduction, Simple Curves, Deflection Angle Method Flashcards

1
Q

A survey made without the use of basic surveying equipment

A

Reconnaissance survey

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2
Q

A survey made to pin and mark the points for construction

A

Preliminary survey

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3
Q

A survey used/undertaken during the construction phase

A

Final Survey

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4
Q

First step in undertaking a survey

A

Reconnaissance survey

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5
Q

Second step in undertaking a survey

A

Preliminary survey

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6
Q

Last step in undertaking a survey

A

Final survey

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7
Q

Degree of Curve (D) - Arc Basis Formula

A

D = 1145.916/R

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8
Q

Degree of Curve (D) - Chord Basis Formula

A

R = 10/sin(D/2)

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9
Q

Point of tangency where the curve
leaves the tangent

A

Point of Curvature (PC)

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10
Q

Point of
tangency where the curve
meets the other tangent

A

Point of Tangency (PT)

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11
Q

Point
of where the two tangents meet

A

Point of Intersection (PI)

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12
Q

Angle of intersection of the tangents

A

Central Angle (I)

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13
Q

Distance measured from PC or PT to the
vertex or PI

A

Tangent Distance (T)

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14
Q

Arc length from PC to PT

A

Length of Curve (LC)

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15
Q

Straight line
drawn from PC to PT

A

Long Chord (C)

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16
Q

Radius of the circular curve

A

Radius (R)

17
Q

Distance measured from the vertex to the midpoint of the curve

A

External Distance (E)

18
Q

Measured from the midpoint of the curve to the midpoint of the chord

A

Middle Ordinate (M)

19
Q

Formula of Tangent Distance (T)

A

T = Rtan(I/2)

20
Q

Formula of Length of Curve (LC)

A

LC = 20I/D

21
Q

Formula of Long Chord (C)

A

C = 2Rsin(I/2)

22
Q

Formula of External Distance (E)

A

E = R[1/cos(I/2)-1]

23
Q

Formula of Middle Ordinate (M)

A

M = R[1-cos(I/2)]

24
Q

Formula of Station PC

A

Sta PC = Sta PI-T

25
Q

Formula of Station PT

A

Sta PT = Sta PC+LC

26
Q

A chord that measures less than the full chord

A

Subchord (c)

27
Q

An angle that measures less than the given degree of curve

A

Subangle (d)

28
Q

Formula of d1

A

d1 = c1D/20

29
Q

Formula of d2

A

d2 = c2D/20