Mapping The Earth’s Surface
• Maps are flat models of a
three-dimensional object, Earth.
• All flat maps distort to some degree either the shapes or the areas of landmasses.
• Cartographers use projections to make maps.
– A map projection is made by transferring
points and lines on a globe’s surface onto a
sheet of paper.
Mercator Projection
MercatorMercator- a map projection in which both the - a map projection in which both the
meridians (evenly spaced) and parallels (unevenly
meridians (evenly spaced) and parallels (unevenly
spaced) are straight and parallel, forming a grid. Use to
spaced) are straight and parallel, forming a grid. Use to
be used for navigation. Normally used for areas near
be used for navigation. Normally used for areas near
the equator
Gnomonic Projection
GnomonicGnomonic- parallels appear unevenly spaced, - parallels appear unevenly spaced, concentric circles;
concentric circles; meridiansmeridians appear as straight appear as straight lines radiating from a central point; all great circles
lines radiating from a central point; all great circles
appear as straight lines.
Conic Projections
•ConicConic- meridians - meridians
converge at the poles; the
converge at the poles; the
parallels appear as equally
parallels appear as equally
spaced, concentric curves
spaced, concentric curves •Polyconic ProjectionPolyconic Projection- -
several conic projections
several conic projections
put together to form a
put together to form a
larger map
Map Reading
• Legend- the portion of amap that lists all symbols and their meanings,
distances, and intervals; aides map reading
• Map Direction- maps are usually drawn with north at the top of the page and
south at the bottom
• Scale- the comparison of the distance on the map to the actual distance covered
Topographic Maps
• Topographic Map- scientific maps that show
surface features (such as mountains and
valleys) by using contour intervals; changes 3D
into 2D
– Topographic maps use lines, symbols, and colors to represent changes in elevation and features on Earth’s surface.
– Topography- surface features of the earth
• Elevation- the height, in feet or meters, above
or below sea level
Making Topo Maps
• Contour Lines-lines on a map that connect points of the same elevation
• Contour Interval- the difference (in feet or meters) from one contour line to the next
• Relief- the change in elevation from the lowest to the highest points of an area; sometimes referred to as vertical relief
Section Assessment
Match the following terms with their
definitions.
___ projection
___ contour interval ___ map scale
___ map legend
A. the difference in elevation between two side-by-side contour lines
B. a diagram that explains what the symbols on a map represent
C. a map made by transferring points and lines on a globe’s surface onto a sheet of paper
D. the ratio between distances on a map and actual distances on the surface of Earth
TOPOGRAPHIC MAPS
• Topo maps that show elevation above sea level with contour lines.
• Contour lines are lines that connect points of equal elevation.
What you see on a Topo
• The Contour interval is the change in elevation between isolines.
• This varies from map to map and is always listed in the key.
• Distance: A key is usually provided giving a scale, where 1 inch is equal to a set distance. • The compass direction on contour maps is
provided using a compass rose.
• Man made objects are also displayed on
Topographic Map Rules
!
• 1) Isolines NEVER cross!!!! The lines connect points of equal value!!
• 2) Moving from one regular contour line to another ALWAYS represents a change in elevation
• 3) On a hill with a consistent slope, there are ALWAYS four intermediate contours for every index contour.
• A series of
closed contours (the contours make a circle) represents a hill. • If the closed
contours are hachured it indicates a closed
Depression Contours
–Depression contour lines are used to represent features that are lower than the surrounding area.
–On a map, depression
The Rule of V’s
• Contour lines
crossing a stream valley will form a "V" shape pointing in
the uphill (and
upstream) direction. • Think of the V as
being an arrow pointing in the
TOPOGRAPHIC
PROFILES
• To determine what the actual land
shape would be
• 1) First lay a strip of paper along the line that you wish to turn into a profile
COMPLETING THE PROFILE
Completed Profile:
Calculating a Slope
• 1) Decide on an area for which you want to
calculate the slope (note, it should be an area where the slope direction does not change; do not cross the top of a hill or the bottom of a valley).
• 2) Once you have decided on an area of interest, draw a straight line perpendicular to the contours on the slope. For the most accuracy, start and end your line on, rather than between, contours on the map. • 3) Measure the length of the line you drew and,
•
4)
Determine the total elevation
change along the line you drew
(subtract the elevation of the lowest
contour used from the elevation of the
highest contour used).
– You do not need to do any conversions on this measurement, as it is a real-world
elevation change.
•
5)
To calculate the angle of the slope,
divide the elevation change in feet by
The elevation of Raleigh is 282 feet. The elevation at Morganton is 1634 feet.
What is the gradient in feet/mile?
Distance between the two cities is 115 miles. Show all work.
gradient = change in elevation
distance
= 1634 ft -282 ft
115 miles
The elevation of Whiteville is 99ft.
The elevation at Lumberton Hill is 144ft. What is the gradient in ft/mi?
The distance between the two cities is 75 miles. Show all work.
gradient = change in elevation
distance
= 144ft– 99ft
75 mi
= 45 ft
75 mi