Determine the chainage of point B, if chainage of point A is 2093.335 m and the horizontal distance between AB is 237 m.
2330.335 m
In surveying, chainage is the distance along a survey line or route measured from a fixed starting point. It is commonly used in linear projects like roads, railways, pipelines, etc. The chainage of a point indicates its position along the survey line relative to the beginning of the line.
When moving from one point to another along the survey line, the change in chainage is equal to the distance between the two points. If moving forward along the line, the chainage increases. If moving backward, it decreases.
To determine the chainage of point B, we are given the chainage of point A and the horizontal distance between point A and point B. Assuming point B is further along the survey line from the starting point than point A, the chainage of B will be the chainage of A plus the horizontal distance AB.
The relationship can be expressed with the following formula:
Chainage of B = Chainage of A + Horizontal distance between A and B
Let's plug in the given values into the formula:
Using the formula:
$\text{Chainage of B} = \text{Chainage of A} + \text{Horizontal distance AB}$
$\text{Chainage of B} = 2093.335 \text{ m} + 237 \text{ m}$
Now, let's perform the addition:
$\text{Chainage of B} = 2330.335 \text{ m}$
The calculated chainage of point B is $2330.335 \text{ m}$.
| Description | Value (m) |
|---|---|
| Chainage of Point A | 2093.335 |
| Horizontal distance AB | 237.000 |
| Chainage of Point B | 2330.335 |
Based on the calculation, the chainage of point B is $2330.335 \text{ m}$.
The radius of a simple circular curve is 300m and the length of its specified chord is 20 m, The degree of the curve is:
Which of the following methods is NOT commonly used in setting out circular curves?
A curve which consists of two circular arcs of same and different radii having their centres to the different sides of the common tangent is called:
The tangent length for a simple curve is 10 m. the chainage of point of intersection is 344.465 m. The chainage of starting point of curve is:
In India, the standard chord length used in curves is: