Sight Distance More than Length of Summit Curve Solution

STEP 0: Pre-Calculation Summary
Formula Used
Sight Distance = Length of Curve*Deviation Angle+((sqrt(2*Driver Sight Height)+sqrt(2*The Height of The Obstruction))^2)/2
S = Ls*N+((sqrt(2*h1)+sqrt(2*h2))^2)/2
This formula uses 1 Functions, 5 Variables
Functions Used
sqrt - A square root function is a function that takes a non-negative number as an input and returns the square root of the given input number., sqrt(Number)
Variables Used
Sight Distance - (Measured in Meter) - Sight Distance is s the minimum distance between two vehicles moving along a curve, when the driver of one vehicle can just see the other vehicle on the road.
Length of Curve - (Measured in Meter) - Length of Curve is the distance along the road where the alignment changes from upward to downward slope, creating a valley-shaped concave.
Deviation Angle - (Measured in Radian) - Deviation Angle is the angle between the reference direction and the observed direction.
Driver Sight Height - (Measured in Meter) - Driver Sight Height refers to the vertical distance between the driver's eye level and the road surface while seated in a vehicle.
The Height of The Obstruction - (Measured in Meter) - The Height of The Obstruction refers to its vertical dimension, blocking a line of sight or path, often in transportation, construction or safety.
STEP 1: Convert Input(s) to Base Unit
Length of Curve: 7 Meter --> 7 Meter No Conversion Required
Deviation Angle: 0.88 Radian --> 0.88 Radian No Conversion Required
Driver Sight Height: 0.75 Meter --> 0.75 Meter No Conversion Required
The Height of The Obstruction: 0.36 Meter --> 0.36 Meter No Conversion Required
STEP 2: Evaluate Formula
Substituting Input Values in Formula
S = Ls*N+((sqrt(2*h1)+sqrt(2*h2))^2)/2 --> 7*0.88+((sqrt(2*0.75)+sqrt(2*0.36))^2)/2
Evaluating ... ...
S = 8.30923048454133
STEP 3: Convert Result to Output's Unit
8.30923048454133 Meter --> No Conversion Required
FINAL ANSWER
8.30923048454133 8.30923 Meter <-- Sight Distance
(Calculation completed in 00.004 seconds)

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Created by Rahul
Dayanada Sagar college of Engineering (DSCE), banglore
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3 Length of Summit Curve Less than Sight Distance Calculators

Deviation Angle given Length of Summit Curve Less than Sight Distance
​ Go Deviation Angle = 2*Sight Distance-((sqrt(2*Driver Sight Height)+sqrt(2*The Height of The Obstruction))^2)/Length of Curve
Length of Summit Curve Less than Sight Distance
​ Go Length of Curve = 2*Sight Distance-((sqrt(2*Driver Sight Height)+sqrt(2*The Height of The Obstruction))^2)/Deviation Angle
Sight Distance More than Length of Summit Curve
​ Go Sight Distance = Length of Curve*Deviation Angle+((sqrt(2*Driver Sight Height)+sqrt(2*The Height of The Obstruction))^2)/2

Sight Distance More than Length of Summit Curve Formula

Sight Distance = Length of Curve*Deviation Angle+((sqrt(2*Driver Sight Height)+sqrt(2*The Height of The Obstruction))^2)/2
S = Ls*N+((sqrt(2*h1)+sqrt(2*h2))^2)/2

Length of Summit Curve Less than Sight Distance

Length of Summit Curve Less than Sight Distance refers to a situation where the length of a summit curve in road design is shorter than the required sight distance, potentially impacting driver visibility and safety.

How to Calculate Sight Distance More than Length of Summit Curve?

Sight Distance More than Length of Summit Curve calculator uses Sight Distance = Length of Curve*Deviation Angle+((sqrt(2*Driver Sight Height)+sqrt(2*The Height of The Obstruction))^2)/2 to calculate the Sight Distance, The Sight Distance More than Length of Summit Curve formula is defined as the product of the curve length and deviation angle, plus half of the square of the sum of two times the driver's eye height and two times the obstruction height. Sight Distance is denoted by S symbol.

How to calculate Sight Distance More than Length of Summit Curve using this online calculator? To use this online calculator for Sight Distance More than Length of Summit Curve, enter Length of Curve (Ls), Deviation Angle (N), Driver Sight Height (h1) & The Height of The Obstruction (h2) and hit the calculate button. Here is how the Sight Distance More than Length of Summit Curve calculation can be explained with given input values -> 11.83679 = 7*0.88+((sqrt(2*0.75)+sqrt(2*0.36))^2)/2.

FAQ

What is Sight Distance More than Length of Summit Curve?
The Sight Distance More than Length of Summit Curve formula is defined as the product of the curve length and deviation angle, plus half of the square of the sum of two times the driver's eye height and two times the obstruction height and is represented as S = Ls*N+((sqrt(2*h1)+sqrt(2*h2))^2)/2 or Sight Distance = Length of Curve*Deviation Angle+((sqrt(2*Driver Sight Height)+sqrt(2*The Height of The Obstruction))^2)/2. Length of Curve is the distance along the road where the alignment changes from upward to downward slope, creating a valley-shaped concave, Deviation Angle is the angle between the reference direction and the observed direction, Driver Sight Height refers to the vertical distance between the driver's eye level and the road surface while seated in a vehicle & The Height of The Obstruction refers to its vertical dimension, blocking a line of sight or path, often in transportation, construction or safety.
How to calculate Sight Distance More than Length of Summit Curve?
The Sight Distance More than Length of Summit Curve formula is defined as the product of the curve length and deviation angle, plus half of the square of the sum of two times the driver's eye height and two times the obstruction height is calculated using Sight Distance = Length of Curve*Deviation Angle+((sqrt(2*Driver Sight Height)+sqrt(2*The Height of The Obstruction))^2)/2. To calculate Sight Distance More than Length of Summit Curve, you need Length of Curve (Ls), Deviation Angle (N), Driver Sight Height (h1) & The Height of The Obstruction (h2). With our tool, you need to enter the respective value for Length of Curve, Deviation Angle, Driver Sight Height & The Height of The Obstruction and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
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