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Social Studies: Great Circle Route

Summary:  Students compare routes between Minnesota and China using a map and globe. Using the “great circle route” method, students find the shortest route between two points.

Minnesota Academic Standards Information

Subject Area Focus: Social Studies - Geography

Educational Level: Teachers may adapt the activity for the various grade levels. Intermediate, Middle

Middle (6-8) Level

The student will use maps and globes to demonstrate specific and increasingly complex geographic knowledge.

For the complete standard, see the Minnesota Academic Standards web site at http://education.state.mn.us/mde/Academic_Excellence/Academic_Standards/index.html

Intermediate (4-5) Level

The student will use maps and globes to demonstrate specific and increasingly complex geographic knowledge.

For the complete standard, see the Minnesota Academic Standards web site at http://education.state.mn.us/mde/Academic_Excellence/Academic_Standards/index.html

LEARNING ACTIVITY

Directions

Objectives:

  1. To be able to locate home community and China on a world map.
  2. To understand and use the "great circle route" method of finding the shortest route between two points on the globe.
  3. To become familiar with the limitations of a map (vs. a globe).

Preparation: Prepare black-line maps for students to draw their routes on. A world map can be found on the National Geographic’s Xpedition site at http://www.nationalgeographic.com/xpeditions/.

Time Required: 20-40 minutes

Description

Introduction for Students

What does it mean to live on a round planet?  One thing is that distances and routes marked on a flat map may be deceiving. Any time you put a 3-D globe into a 2-D map, you distort at least one of the following: distance, direction, size or shape.  Most maps try to preserve three of the four as closely as possible. 

  1. Get out a world map, a globe, and a piece of yarn. 
  2. Have students find Minnesota and China on the world map. (Don't use a globe yet.)  From this map, figure out what appears to be the straightest, shortest route from one place to the other.  Note what cities and countries this route passes through.  On a blank map, have them draw the route. 
  3. Using the globe and some yarn, trace a route from Minnesota to China.  Keep the yarn level with your eyes and parallel to the floor or table.   Compare this route to the one that you found on the map.  Ask students to notice if the two routes pass through similar cities and countries. The idea is that if they key the yarn level with their eyes and parallel to the floor or table, they'll probably follow the lines of latitude.  Make sure they measure the yarn at this point.
  4. Then challenge students to find a shorter distance between the two places. Why is this route shorter? 
  5. Discuss the concept of the "great circle."  A great circle is the line traced on the surface of the globe when a plane slices through the center of the sphere.
  6. Have students find the "great circle route" from Minnesota to China.  Turn the globe slowly so that the lines of latitude are no longer parallel to the floor but so that you can still see both China and Minnesota.  Take the yarn from Minnesota to China again, but this time have the yarn go over the top of the globe and around back to Minnesota.  You don't have to have the yarn go through the north pole, just over the top.  You have just made what is known as a "great circle route" which is used to find the shortest distance between two points on a globe.  
  7. Using the yarn, note the difference between the length of this route and the first one that you used, the one level with the lines of latitude.   Discuss why are these two so different.
  8. Have students draw the shorter, great circle route on the blank map and compare it to the first one that they drew.  Discuss how a 2-D map can distort the distance and direction of the 3-D world. 

Learning Resources: None

Printable Materials: Prepare black-line maps for students to draw their routes on. A world map can be found on the National Geographic’s Xpedition site at http://www.nationalgeographic.com/xpeditions/.

Evidence of Learning: The following product(s) supply evidence of student learning.

  • Maps drawn to show the difference between the two routes.

Special Notes

Technology Integration:

Incorporate technology tools and resources in ways that enhance and support teaching and learning.

Accommodations

Change the activity to accommodate students with different needs, knowledge and skills.

  • Do this activity together as a class.
  • It may be necessary to do this activity more than once for understanding.

Extensions

Extend students' learning with additional activities.

  • Have students look at airplane route maps and note how all the routes look curved. Discuss why. Airplane route maps are available from Northwest Airlines at http://www.nwa.com/travel/trave/route/.
  • Have students find other great circle routes on the globe and draw them on the blank world map.
  • Find common airplane or shipping routes between the two places. Discuss why travelers and goods/products go through those routes.

Sources/Credits : Maloney, E. (1994) Chapman piloting. New York: Hearst Marine Books.