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AF 202. Cross Country: Charts and Navigation. Objectives. Publications WAC TAC Sectional chart proficiency Navigation Computations Time/Distance to station Fuel consumption Off Course Correction. Charts. World Aeronautical Charts. Designed to cover land areas of the world
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AF 202 Cross Country: Charts and Navigation
Objectives • Publications • WAC • TAC • Sectional chart proficiency • Navigation Computations • Time/Distance to station • Fuel consumption • Off Course Correction
World Aeronautical Charts • Designed to cover land areas of the world • Best used by moderate speed aircraft traveling longer distances • 1:1,000,000 scale (1inch = 13.7nm/16sm) allows more to fit on the map making it convenient (double size of sectional chart)
World Aeronautical Charts • While they can be more convenient, there is less detail than on a sectional chart • Symbols are the same as on sectional charts • Most are revised annually except Alaska and Mexico/Caribbean charts which are 2 years
Terminal Area Charts • Provide greater detail for heavily congested areas • Scale 1:250,000 (1inch =3.43nm/4sm) which is half the scale of the sectional • Revised Semi-annually
Sectional Charts • Most commonly used chart • Scale 1:500,000 (1inch=6.86nm/8 sm) which allows for a good balance between extended coverage and detailed information • Revised semi-annually
Sectional Chart • The Cover
Sectional Chart • Additional Info
Sectional Chart • Legend
Sectional Chart • ATC Frequencies
Sectional Chart • Special Use Airspace
Sectional Chart • Airports • Magenta vs. Blue • Circle vs. Outline
Sectional Chart • Airport Info
Sectional Chart • Airspace
Sectional Chart • Airspace
Sectional Chart • Airspace
Sectional Chart • Airspace Heights
Sectional Chart • Special Use Airspace Heights
Sectional Chart • Navigational Aids
Sectional Chart • Navigational Aid and Communication Box
Sectional Chart • Mt. Vernonexample
Sectional Chart • Obstructions
Sectional Chart • Latitude • Latitude can be called parallels since they are parallel to the equator • Measure degrees North or South • Longitude • Longitude can be called Meridians since they are parallel to the Prime Meridian • Measures degrees East or West
Sectional Chart • Leora: N37 W90 1’
Sectional Chart • Latitude and Longitude
Sectional Chart • Latitude and Longitude • Show that MDH is on:Latitude: N37 47’Longitude: W89 15’
Time To Station • Use radials and heading change to determine time/distance to station • Rotate OBS x degrees • Turn plane x degrees opposite • Note time until radial is center • Time to station = time to intercept
Time to Station 10 090 080 Time to intercept = 10 min Time to station = 10 min
Time/Distance To Station • Use radials and heading change to determine time/distance to station • Rotate OBS x degrees • Turn plane 90 degrees opposite • Note time until radial is center • Apply formula
Time To Station • Use the formula Time to station = 60 x Minutes flown between bearings Degrees of bearing change
Time to Station 10 90 090 080 60 x 2.5 minutes 10 degrees = 15 minutes
Distance to Station • Use the formula Distance to station = TAS x Minutes flown between bearings Degrees of bearing change
Distance to Station 10 90 090 080 120 x 2.5 minutes 10 degrees = 30 NM
Fuel Consumption Fuel Required = Rate of fuel consumption x Min. to Station 60 8.5 x 15 60 = 2.13 gallons
Distance/Time/Speed • Distance = Speed x Time • If you can do basic algebra then this is all you need to remember since the rest of the formulas are determined from this one. • Speed = Distance/Time • Time = Distance/Speed
Check the Time and Distance • This works out since • 60 knots = 1 NM per minute • So 120 knots = 2 NM per minute • The formula says we have 30 NM to go • 30 NM at 120 knots:Time = 30 NM/120 knots (nm/hour) ORTime = 30 NM/2 miles/min • This equals .25 hours OR 15 minutes
Check your units • If it will take a pilot 30 minutes to go 45 NM, what is the speed? • Can we do this: Speed = 45 NM/30 min? Speed = 1.5??? • This is correct, but it is 1.5 NM per minute • You can multiply by 60 (60 min per hour) to get 90 knots
Check your units • Or you can convert the time to hours • 30 minutes = .5 hours Speed = 45 NM/.5 hours Speed = 90 knots • Either way we get the right answer • BUT CHECK YOUR UNITS OF MEASUREMENT!!!!!
Descent Planning • We can use this for descent planning • You are at 7500 MSL • Pattern altitude is 1500 MSL • How much altitude must you loose? • You are descending at 500 feet per minute • How long will it take you to descent? • Your ground speed is 120 knots • How far out should you begin your descent?
Descent Planning • How much altitude must you lose? • 6000 feet • How long will it take you? • 500 fpm = 2 min per 1000 feet • 6 x 2 = 12 minutes • How far should you begin your descent? • 120 knots = 2 miles per minute • 12 min x 2 mpm = 24 miles
Off Course Correction • You begin on a cross country maintaining your planned heading • Eventually you realize this heading is not keeping your on course • What heading (not just angle) will bring you directly to your destination?
Off Course Correction WIND Degrees off course from destination Degrees off course from departure Desired Course How many degrees should I change my heading to track to my destination?
Off Course Correction NM off course NM Flown x 60 = Degrees off course from departure NM off course NM left to go x 60 = Degrees off course from destination Degree from departure + Degrees from destination = Degrees of correction
Off Course Correction 5 miles off 34 miles 73 miles 5 34 5 73 x 60 = 8.8 x 60 = 4.1 8.8 + 4.1 = 12.9 correction
Don’t Forget to bring… • E6-B • Calculator • St. Louis Sectional Chart • Questions about homework