E6b Flight Computer Exercises Verified Better

An aircraft has a climb rate of 1,500 feet per minute. If you're currently at 2,000 feet and want to reach 10,000 feet, how long will it take to climb to the desired altitude?

Practical relevance

gallons per hour (GPH). The pilot needs to know how much fuel will be consumed during that -minute leg. : Set the rate arrow to on the outer scale. Action : Locate minutes on the inner scale and read the outer scale. Result : The fuel used is 4. Correct for Wind Drift The pilot wants to maintain a True Course (TC) of 090∘090 raised to the composed with power , but there is a crosswind from 045∘045 raised to the composed with power e6b flight computer exercises verified

If you can tell me (manual "whiz wheel" or electronic), I can provide more specific step-by-step tips. I can also verify the answers to any practice questions you have from your flight school, or create a custom practice scenario based on your local airport's current weather . Share public link

You burn 9.2 gallons per hour (GPH). Your flight time is 1 hour 45 minutes. How much fuel will you use? An aircraft has a climb rate of 1,500 feet per minute

Distance is 185 Nautical Miles (NM). Groundspeed (GS) is 120 Knots. Task: Calculate the time en-route.

Your aircraft burns 9.5 gallons per hour (GPH). You plan to fly for 2 hours and 20 minutes. How much fuel will you consume? The pilot needs to know how much fuel

Rule of Thumb: TAS increases roughly 2% per 1,000 feet of altitude. Calculation: 2% of 160 = 3.2 knots . 3.2 knots x 8 (thousands of feet) = 25.6 knots . 160 + 25.6 = 185.6 knots . Your E6B answer (182) is close to the rule of thumb (185). The E6B is more accurate because it accounts for temperature, but the proximity verifies you didn't make a major error (like reading it backwards).

True course (TC) = 090°, TAS = 110 kts, Wind = 030° at 20 kts. Find wind correction angle (WCA) and groundspeed.

: Using the front side, set the rate (knots) under the speed index (the large "60" triangle). You can then read distance on the outer scale and the corresponding time on the inner scale.