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PRACTICAL WORK №4
                     CONTOUR MAPS. DRAWING A TOPOGRAPHIC
                                                    PROFILE



                     PURPOSE
                     Today's practical work is intended to acquaint you with topographic contour
               maps and topographic profiles. The basics of topographic maps, map scales, map

               grids,  and  symbols  were  covered  in  previous  lab.  This  time,  we  will  focus  on
               reading and interpreting these maps for information on elevation, gradient, and
               landscape profile.


                     CONTOUR MAPS
                     Topographic  contour  maps  are  maps  that  show  the  changes  in  elevation
               throughout the map area using lines of constant elevation called contour lines.

               By  means  of  contour  lines  the  three-dimensional  “lay  of  the  land”  can  be
               illustrated  in  two  dimensions  on  a  printed  map.  Standard  Topographic
               Quadrangle Maps include contour lines.

                     CONTOUR LINES
                     Imagine a small hill in the middle of a field. If we could get our hands on
               one of those chalk carts that are used to put lines on athletic fields, then we could

               use the cart to draw contour lines on the hill. We would do this by starting at the
               base of the hill and pushing the cart around the base, following a level line, but
               staying with the edge of the slope at the base of the hill. Then we would measure
               10 feet of vertical distance (altitude or elevation) and move the cart to a point on

               the hill ten feet above the level ground. Starting from this point we would push
               the  cart  around  the  hill, never  moving  up or down  the  hill,  but always staying
               exactly ten vertical feet above the level ground. We would go around the hill and
               eventually come back to where we started, having drawn a 10-foot contour line.

               Now, moving another ten feet up, we would do this again. Another ten feet after
               that, and  we go around the hill again. If we  keep making lines around the hill,
               moving  up  ten  feet  every  time,  eventually  we  will  reach  the  top  of  the  hill.
               Chances are that the actual summit of the hill would be a little above the last line

               we made, but below the next ten-foot interval.
                     If we had a sensitive altimeter, we could measure the height of the top of the
               hill. Let’s say that we make four lines above the base of the hill (that’s five lines
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