Plot ground sections from contours.
Sections: Cross sections,
Longitudinal sections
Introduction:
The sections you will develop for this
subject serve a similar purpose, they will allow you to graphically view the
land at any point you require. From this information you can design your
proposed structure and give a graphical representation of the proposed
works.
These sections will also assist you to derive volumes for
earthworks.
There are two sections that we develop to give us “sections of
the land”.
Longitudinal Sections:
Also known as Long Sections, these are a section
through the longest length of the subject land.
Cross Sections:
These are section across the narrowest length of the subject
land or works.
How to draw a cross section:
Figure 1 is a
contour plot of a simple symmetrical hill.
The numbers represent the elevation (in meters) of that particular point
in the landscape. Let’s say the points
are separated by 100 m in the horizontal.
The dark lines are contours, lines of constant elevation. In this case the contour interval is 10
m.
The cross section
along AB shows us the elevation change encountered by these gung-ho
hikers. The cross section is plotted
below the contour plot. Walking along
the top of the cross section, they will start at an elevation of 15m, climb
steadily to an elevation of 30 m and then descend back to 15m. They will do this as they travel 400 m in the
horizontal. The plot is constructed
simply by plotting the five elevation numbers (15, 25, 30, 25, 15) encountered
along the AB line, spacing them by 100 meters along the horizontal axis.
Figure 2 is based
on a more complicated landscape that I contoured using a dark pen at a 10 m
contour interval and using a lighter pen at a 5 m contour interval. Figure 2 is the cross section along line
AB. Each dot represents an elevation
number, spaced evenly at 100 m in the horizontal. To walk from A to B, first you climb from an
elevation of 28m to a peak of 52 m and then descend to a gradual plain, ending
at 12 m elevation 1700 m from your starting point.
You actually don’t
need the elevation numbers to draw a cross section. Figure 3 shows a contour map of a
double-peaked mountain, without the underlying elevation numbers. The cross section along line AB is shown in
the second panel for contour interval of 5 m.
Every time line AB intersects a contour curve, a dot is made immediately
beneath the contour map on the cross section plot beneath. I use lightly drawn arrows to show how the
point at 10 m on the left side of the mountain, and the point at 15 m on the
right side of the mountain are transferred to the cross section plot. Without the underlying elevation numbers, the
points on the cross section plot are not necessarily evenly spaced along the
horizontal axis. Therefore, the cross
section plot must be lined up exactly beneath the contour plot. I recommend using graph paper.
The third panel of
Figure 3 shows what happens when you reduce resolution. Here I use a contour interval of 10 m (every
second contour curve.) In the reduced
resolution, we cannot resolve the twin peaks and are left with a broad flat
mountain top.
The purpose behind
drawing cross sections directly from the contour maps, without using the
elevation numbers is to reinforce visualization concepts. Most contoured maps (USGS topo maps, or
weather maps) do not include the elevation numbers. Students should be encouraged to visualize
the cross sections from the contours alone.
Longitudinal Sections:
The method to draw Longitudinal
Sections is exactly the same as you draw a section on an Architectural
section.
You draw construction lines
vertically to give a profile of the important features of the house. You then
draw in the vertical heights by measurement.
After this drawing is drawn up you can
start the design work. Let us say that the site is going to be levelled to a
Reduced Level of 100.500. This is referred as design level. We would add this to the drawing as
follows.
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