solve, show complete solution, include explanation Complete the table below.Simple CurveIntersection angleDegree of Curve12lUnit222534RadiusTangent DistanceLong ChordLength of CurveCompound Curve ElementsCommon TangentmLength of CurveAngle of IntersectionSta of Tangent intersectionStation of the start of the curve4+200mUSEFUL EQUATIONS1145.916D° =C=2RsinR'D°이 10m2.TR LC360° 0°sin2RT = Rtan20 LCE = R[sec(8/2)-1]2.7-M = R[1-cos(0/2)]|10msin(D° /2) LC360°0°

We know that Length of common tangent (AB) is given by sum of T1 and T2Length of common tangent =…

Simple Curve tersection angle Degree of Curve Radius angent Distance Long Chord Length of Curve 1 22 3 Compound Curve Elements Common Tangent Length of Curve ngle of Intersection Sta of Tangent intersection Station of the start of the curvel 4+200 2 25 4 m m m m Unit 。 . E m m m

Simple Curve tersection angle Degree of Curve Radius angent Distance Long Chord Length of Curve 1 22 3 Compound Curve Elements Common Tangent Length of Curve ngle of Intersection Sta of Tangent intersection Station of the start of the curvel 4+200 2 25 4 m m m m Unit 。 . E m m m

Structural Analysis

6th Edition

ISBN:9781337630931

Author:KASSIMALI, Aslam.

Publisher:KASSIMALI, Aslam.

Chapter2: Loads On Structures

Section: Chapter Questions

Problem 1P

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Concept explainers

Instruments for Surveying

Surveying is the practice that determines the relative three-dimensional positions of many different points on the earth’s surface. There are various instruments used in Surveying like Theodolites, Total station, Tripod stands, Plane table, etc. for measuring horizontal angle, vertical and sloping angle, which are very useful for giving accurate and precise measurement.

Question

solve, show complete solution, include explanation

Complete the table below.
Simple Curve
Intersection angle
Degree of Curve
1
2
lUnit
22
25
3
4
Radius
Tangent Distance
Long Chord
Length of Curve
Compound Curve Elements
Common Tangent
m
Length of Curve
Angle of Intersection
Sta of Tangent intersection
Station of the start of the curve
4+200
m
USEFUL EQUATIONS
1145.916
D° =
C=2Rsin
R
'D°이 10m
2.TR LC
360° 0°
sin
2
R
T = Rtan
20 LC
E = R[sec(8/2)-1]
2.7-
M = R[1-cos(0/2)]|
10m
sin(D° /2) LC
360°
0°

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Step 1: Given

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Step 2: Calculation of 'T1'

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Step 3: Calculation of length of curve

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Step 4: Calculation of Angle of Intersection

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Step 5: Calculation of station of the start curve

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