Once you've selected and acquired a suitable position, mark it as a waypoint for future reference. Press the MARK key to capture and hold your current position. The Mark Position Page appears, showing the captured position and a default 3-digit waypoint name. Change the default name to "MYSLOC".
Ideally, "MYSLOC" should be the only waypoint which begins with the letter "M". If you press the GOTO key, the waypoints field on the Navigation Page does not display the names of all waypoints which begin with the same letter. To see a complete list of waypoints, press the PAGE key repeatedly until the MENU Page is displayed; use the arrow keys to highlight "WAYPOINT LIST" and press ENTER.
1. Using Distances to Find the Mystery Location
Begin by drawing the three intersecting circles. DeLorme's Street Atlas USA 6.0 software features large-scale, street-level maps and a variety of tools which can be used to precisely locate points on the map using latitude and longitude, measure distances, and draw circles. Refer the the sample maps (below) where this has been done. Given the coarse grid on many maps, students may have difficulty correctly positioning the points, circles, and lines which they will draw on the map. The computer-interactive approach is quicker and more accurate and is preferrable to manually drawing circles on the map.
If you do not have Street Atlas, then students may use washable felt-tip markers or grease pencils to draw on laminated maps such as road maps or topographic maps. [Special note to Fairfax County (VA) Public Schools (FCPS) teachers: high-quality large-scale maps of all FCPS schools are available online at the FCPS Web site. From the directory of schools & centers, follow the hyperlinks to your school and click on the street address. The map scale is 1 inch = 2,000 feet (one inch is the length of the side of one of the squares on the map).]
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In a very real sense, finding the mystery location by drawing three intersecting circles (triangulation) is similar to the process used by the global positioning system to determine your location. In fact, guiding students to make this connection should be one of the key points to be made during the post-lab discussion (you may need to refer to a brief review of how GPS works). It is also similar to the technique used to locate the epicenter of an earthquake.
2. Using Bearings to Find the Mystery Location
Street Atlas cannot be used to measure angles, however it can be used to print a hardcopy map of the area surrounding the school on which you have drawn dots to locate Points 1-5 from the Field Data. Align the vertex of a protractor with Point 1; be sure that the 0-degree mark is aligned with true North. Use the protractor to measure the bearing; use a straight edge to draw a long line which extends from Point 1 at the proper bearing (angle). Repeat the process for Points 2-5. You should discover that only two bearing measurements are necessary to find the mystery location.
As a sidebar, you may want to discuss the similarity between this technique for locating the mystery location and the way the National Lightning Detection Network determines the range to cloud-to-ground lightning flashes using at least two bearing/distance measurements to each lightning flash.
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3. Using One Bearing and Distance to Find the Mystery Location
Print another hardcopy map of the area surrounding the school on which you have used Street Atlas to draw a dot to locate Point 1. Use a protractor to measure the bearing; use the map scale and a straight edge to draw a line whose length is equal to the distance between Point 1 and the mystery location (refer to the Field Data); the mystery location is at the end of this line segment.
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(Click on graphic to view larger image.)
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