Image map page header with links also located at bottom of page 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
Left side image map with list of links located at bottom of page Link to Propulsion General Information and Free Java Software Link to Foil Sim General Information and Free Java  Software Link to Aeronautics Lessons and Activities Link to Free Software Link to ModelRocketSim Link to Propulsion General Information and Free Java Software Link to Aeronauts 2000 Link to Videoconferences with the U.K. Link to Wind Tunnel Web Pages Link to Engine Sim Problem Sets Link to Aerodynamics Problem Sets Link to Foil Sim Problem Sets Link to Aerodynamics General Information and Free Java Software Link to Engine Sim General Information and Free Java Software Link to Beginner's Guide to Aeronautics Displacement Problem Set Answers


  1. triangle with left angle being 2 degrees and length of right side being 50 meters
    A full-sized glider has a glide angle of 2 degrees. If it loses 50 meters of altitude, how far would it move horizontally?
    Tan 2o = 50/x
    Therefore, x = 50/Tan 2o = 1432 m

  2. triangle with A at left angle, one being the value of the right side, and twelve being the value of the bottom side
    A model glider moves horizontally 12 meters for every meter of altitude it loses. What is it's glide angle?
    Tan A = 1/12
    Therefore, LA = 4.8o

  3. triangle with 5 degrees being the value of the left angle, X being the value of the right side, and 23 being the value of the bottom side
    A model glider has a glide angle of 5 degrees. If it flies 23 meters horizontally, how much altitude will it lose? 
    Tan 5o = X/23
    X = 23 (Tan 5o) = 2 m

  4. triangle with five degrees being the value of the left angle, 300 being the value of the right side, and X being the value of the bottom side
    A full-sized glider has a glide angle of 5 degrees. If the altitude is 300 meters, will the glider make it to an airport 4,000 meters away?
    Tan 5o = 300/X
    X= 300/Tan 5o = 3,429 m (
    Note: Will not make it to the airport 4,000 m away.)

  5. triangle with A being the value of the left angle, 2 being the value of the right side and 38 being the value of the bottom side
    A full-sized glider loses 2 meters for every 38 meters it travels horizontally. What is it's glide angle?
    Tan LA = 2/38
    Therefore, LA = 3.0o

  6. triangle with A being the value of the left angle, 5 being the value of the right side, and 57 being the value of the bottom side
    A model glider travels 57 meters horizontally after losing 5 meters of altitude. What is it's glide angle?
    Tan LA = 5/57
    Therefore, LA = 5.0o

  7. triangle with four degrees being the value of the left angle, 3 being the value of the right side, and X being the value of the bottom side
    A model glider loses 3 meters of altitude. If it has a glide angle of 4 degrees, how far did the glider travel horizontally?
    Tan 4o = 3/X
    X = 3/Tan 4o
    X = 42.9 m

  8. triangle with three degrees being the value of the left angle, X being the value of the right side, and 10,000 being the value of the bottom side
    A full-sized glider lands 10,000 meters horizontally from where it began its downward diagonal path. If the glide angle is 3 degrees, what was the glider's altitude?
    Tan 3o = X/10,000
    X = (10,000)(Tan 3o)
    X = 524 m

  9. triangle with A being the value of the left angle, 22 meters being the value of the top side, 2 being the value of the right side, and X being the value of the bottom side
  10. A model glider has an average velocity of 2.2 m/s along it's downward diagonal path. After 10 seconds, the glider has lost 2 meters of altitude. What is the glider's glide angle and how far horizontally did it travel?
    d = Vt (Note: a = 0)
    d = (2.2)(10) = 22 m (hyp)
    Sin LA = 2/22
    Therefore, LA = 5.2o
    222 = 22 + X2
    X = sq. root of (222 - 22) = 21.9 m

  11. triangle with four degrees being the value of the left angle, 4,320 meters being the value of the top side, A being the value of the right side, and D being the value of the bottom side
    A full-sized glider has a velocity of 36 m/s along it's downward diagonal path. If it has a glide angle of 4 degrees, how much altitude will it lose in 2 minutes? How far will it travel horizontally in that 2 minutes?
    d = Vt (Note: a = 0)
    d = 36 (120s) = 4,320 m
    Sin 4o = a/4320
    a = (4320)(Sin 4) = 301 m
    Cos 4o = d/4320
    Therefore, d = (4320)(Cos 4) = 4,309 m

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