Link to Internet Access Research Link to Aeronautic Educational Resources Link to Educator Resources Link to Glenn Learning Technologies Homepage Link to Icing Research Tunnel Virtual Tour
Link to Engine Sim General Information and Free Java Software Link to Videoconferences with the U.K. Link to Aeronauts 2000 Link to Foil Sim General Information and Free Java  Software Link to ModelRocketSim Link to Engine Sim Problem Sets Link to Aeronautics Lessons and Activities Link to Propulsion General Information and Free Java Software Link to Aerodynamics Problem Sets Link to Free Software Link to Aerodynamics General Information and Free Java Software Link to Wind Tunnel Web Pages Link to Foil Sim Problem Sets Link to Propulsion General Information and Free Java Software Link to Beginner's Guide to Aeronautics
Basic Airplane Aerodynamics
Geometry PRoblem Set II

Subject Area: Geometry

Grade Level: 10 - 11

National Mathematics Standard:

Deduce properties of, and relationships between, figures from given assumptions.

National Technology Standards:

  • Research Tools - Use content-specific tools, software and simulations (e.g., environmental probes, graphing calculators, exploratory environments, Web tools) to support learning and research.
  • Problem-Solving and Decision-Making Tools - Routinely and efficiently use on-line information resources to meet needs for collaboration, research, publications, communications, and productivity.

Objective:

You will be able to prove angles congruent by use of the alternate interior angle theorem.


Beginner's Guide to Aerodynamics is a "textbook" of information prepared at NASA Glenn Research Center to help you better understand how airplanes work. Click Beginner's Guide Index to access the list of slides. Open the slide called Glide Angle (with text) to learn about how a glide angle measures the flying efficiency of the glider. Then complete the problem set found at Geometry Problems Set II to demonstrate your ability to prove angles congruent.


Assessment:

You will be evaluated on your proof to the problem.

 Evaluation:

You will be able to prove that the angles are congruent by the alternate interior angle theorem.

 Submitted by:

Michael Burich, Shaw High School, East Cleveland, Ohio

E-mail: burich@juno.com


Please send any comments to:
Curator:
Tom.Benson@grc.nasa.gov
Responsible Official: Kathy.Zona@grc.nasa.gov