A sImpl3 curv3 has A radius of 2 8 0 meters and its distance from the point of cUrvAtur3 to the p0int of tang3ncy along the curv3 is 2 4 0 m3t3rs. Compute the distance from the midpoint of the long chord to the midpoint of the curve. Compute the area bounded by the tangent and the portion outside the central curve. Compute the central angle of the curve using arc basis.

Q: Question 1 (1) Calculate the length and radius for the following curve. The PC is at Sta 8+10. The…

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Q: The point of intersection (P.I ) of two tangent lines is station 11 000 + 66 . The following data…

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Q: 2. A reserve curve has the following radius: R₁ = 380 by two tangents with an intersection equal to…

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Q: Q.4 If Ris the radius of a main circular curve, A is the angle of deflection and a is the polar…

A: GIVEN: R is the radius of a main circular curve, A is the angle of deflection and a is the polar…

Q: It is defined as the perpendicular distance from the curve to the center of Curvature at that point.…

A: Perpendicular distance from the curve to the center of curvature at that point

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A: descriptive geometry problem in the Diedric system.Completing the Front View of Segment ABProject…

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Q: dicular distance between y and the chord z is 21 R. Determine the radius (n ) of the curve and the…

A: Pythogurus theorem…

Q: PROBLEM 6: Two parallel tangents 20m apart are connected by a reversed curve. The chord length from…

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Q: GIVEN THE HORIZONTAL CURVE BELOW, DETERMINE THE INTERSECTION ANGLE AT PT THE RADIUS OF THE…

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Q: Q- In the layout of an MG track, the versine of a horizontal circular curve is measured over a 17 m…

A: Degree of curve = 2 Chord length = 17 m  To calculate: versine of curve.

Q: 2. A simple curve of the proposed extension of Mantabahadra Highway have a direction of tangent AB…

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Q: The deflection angles of two intermediate points A and B of a highway curve are given below. The…

A: Highway Curve: Highway curve is the curve which is formed by connecting two straight lines on a…

Q: The deflection angle s of the two intermediate points R and S on the curve measured from the tangent…

A: Solution

Q: C. The radius of a curve is twice its tangent distance, if the degree of curve is 6, calculate the…

A: a) Angle of intersection of curve: It is equal to the degree of curve, The angle of intersection of…

Q: Calculate the data for setting out the curve by 20 m

A: Solution: Given details: Two straights AI and IB have bearings of 80 and 110 circular curve of…

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Q: Help me in making 1 problem for simple and compound curve. WRITE ON CLEAN PAPER. THANKS!   for…

A: It is asked to create the problem of your own to better understand the concept of simple curve and…

Q: Q41. If the stopping distance is 60 metres, then the minimum stopping sight distance for two lane,…

A: given- stopping distance-SD=60 mtwo lane, two way traffic

Q: Complete the table below. Simple Curve Intersection angle Degree of Curve Radius Tangent Distance…

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Q: The deflection angles of two intermediate points A and B of a highway curve are given below. The…

A: Given  Chord distance (CAB) = 20 m  Length of curve = 120 m

Q: Rv is 800 ft. SSD is 360 ft. Central angle of the curve is 50 degrees. Find side clearance distance…

A: Minimum radius, Rv=800 ft Sight stopping distance, SSD=360 ft Central angle of the curve, ∆=50°

Q: Problem 2. A horizontal curve is being designed for a two-lane highway (12-ft lanes). The PC is at…

A: Central angle= 40 degree  Station of PC= 1200+50

Q: O Simple O Broken-Back O Reverse O Compound

A: The given horizontal curve is compound horizontal curve.

Q: In simple circular curve, the angle between fore tangent and back tangent is known as All of above…

A: Asked: Angle between fore tangent and back tangent in a simple curve is called

Q: Two tangents AB& BC are intersected by a line KM. The angles AKM and KMC are 140°& 145°…

A: We will use the standard results of Compound Curve which is made up of two simple circular curves.

Q: Rv is 500 ft. SSD is 250 ft. Central angle of the curve is 50 degrees. Find side clearance distance…

A: Given,  Rv = 500 ft  SSD = 250 ft

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Q: Given G₁ & in decimals and a & L in feet, which of the following equations for the elevation of the…

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Q: 3. Derive the formula for the following; show all sketches and relevant assumptions: Length of…

A: Given data in question  Simple curve Its elements  To be discussed  Derivation of elements  Note…

Q: Q3) The perpendicular offset distance from point A on a simple curve to Q on the tangent line is…

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Q: how to determine the deviation under the load X with respect to tangent at A how to determine the…

A: Given data:

Q: ce from the PC to the Pl is 376m and the tangent distance from the PC to t common tangent and the…

A: According to given data  The long chord of a compound curve is parallel with the 200 m common…

Q: True or False – The length of a vertical curve is the distance along the arc between the point of…

A: The length of the vertical curve is the horizontal distance between  the point of vertical curvature…

Q: urv

A: Usibg relation :L=NS22H1+H2H1=H2=H

Q: The Radius of the first curve of the compound curve is 300m and the radius of the second curve is…

A: Given :The radius of first curve= 300mThe radius of the second curve= 100 mDesign speed= 60 km/hC=…

Q: SITUATION I: A simple curve has a degree of 6 and the tangent intersects at 42 degrees. 1. What is…

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Q: Following statements are related to the elements of simple circular curve having radius (R) and…

A: The given data is as follows: For simple circular curve,Radius=RDeflection angle=∆

Q: 3. The bearings of the tangents of a simple curve are S5°50'E and S34°18'E, and its radius is 290 m.…

A: Data given R = 290 m Tangent , S 50 50' E                S 340 18'E Find:

Q: please explain where 5/18 came from

A: ASKED: To explain the given computations.   Given step to be explained: Velocity of car 'A'=54…

Curve setting

A curve is a turn that is provided horizontally or vertically in the design of highways, railways, and runways. A curve connects two straight lines that are separated by the deflection angle. It helps to change the direction and alignment of the highways, railway tracks, and runways. Therefore, the gradual change in their alignment is made by using a curve to provide comfort to the passengers and this also provides an easy turn to change the direction of the moving vehicle.