Archive for category CFI
CFI Privileges and Limitations Regarding FTD’s
Posted by wbeard52 in CFI, Ground School on October 29, 2012
Can a flight instructor give dual instruction in a simulator, flight training device, AATD or BATD (collectively known as sim)? Tribal knowledge would state that any flight instructor can teach and give dual instruction in any of those devices and per the regulations the student can apply those dual hours to the requirements of the certificate or rating that they seek.
The question came up about whether a CFI with only an instrument rating on their flight instructor certificate can teach and give dual instruction to instrument students in the sim. Well, to answer that question we take a look at what the flight instructors privileges and limitation are in §61.195
§ 61.195 Flight instructor limitations and qualifications.
A person who holds a flight instructor certificate is subject to the following limitations:
- (A) Hours of training. In any 24-consecutive-hour period, a flight instructor may not conduct more than 8 hours of flight training.
- (B) Aircraft Ratings. A flight instructor may not conduct flight training in any aircraft for which the flight instructor does not hold:
(1) A pilot certificate and flight instructor certificate with the applicable category and class rating; and
(2) If appropriate, a type rating.- (C) Instrument Rating. A flight instructor who provides instrument training for the issuance of an instrument rating, a type rating not limited to VFR, or the instrument training required for commercial pilot and airline transport pilot certificates must hold an instrument rating on his or her pilot certificate and flight instructor certificate that is appropriate to the category and class of aircraft used for the training provided.
Unfortunately, there is nothing in this regulation that states the instructor can teach in the simulator or whether or not an instrument only flight instructor can teach in the sim. I have highlighted some of the quote in BLUE. These blue word are important as it tells the flight instructor they must have an applicable category and class rating on their flight instructor certificate in the aircraft they are going to give dual instruction in. What is the definition of aircraft in the FARs?
From FAR §1.1
Aircraft means a device that is used or intended to be used for flight in the air.
It becomes apparent that the regulation makes no mention of what a flight instructor can do in the sim. Those phrases in RED above are highlighted to show that a flight instructor must have an instrument rating on their pilot and flight instructor certificates to teach instrument maneuvers to instrument and commercial students.
Let’s get back to the question. The question is whether a flight instructor with only an instrument rating (no airplane single engine, airplane multiengine, etc…) can teach and give dual instruction in the sim. At this point, the only option we are left with is to search for legal interpretations make by the administrative law judges for the FAA.
Fortunately for us, the FAA recently answered this exact question. In the Beard Interpretation, the FAA has clarified that a flight instructor with only an instrument rating cannot give dual instruction in an aircraft or a sim. In essence, without an appropriate category and class rating on their flight instructor certificate, they cannot do anything with that piece of plastic.
I would imagine the FAA will revise §61.195 to include specific criteria for sims in a future revision.
Calculating the Headwind and Crosswind Component
Posted by wbeard52 in CFI, Ground School on September 17, 2011
Is there an easy way to calculate the headwind and crosswind component while in the airplane? What about confirming the planned winds (you did do a flight plan right?) Is it possible to come close to get this information correct in the airplane?
Absolutely, there is a way to quickly get these numbers using simple math. For this method, it is important to memorize a couple numbers associated with the 0°, 30°, 45°, 60° and 90° angles. The other angles can be converted to the closest values. This will typically yield a very small error for wind speeds below 20 knots or so.
I also remember the power of 60 rule. This rule states that for every 60 knots of airspeed, the wind speed decreases by 1/2, then 1/3, 1/4, 1/5 etc. For example, if your true airspeed is 60 knots, there is a direct one to one relationship between the crosswind angle and the crosswind speed. As the airplane accelerates to 120 knots, there is a one to 1/2 relationship and for every 2 knots of crosswind there is a one degree of crosswind correction. At 180 knots, a one to 1/3 relationship and so on. This also works for speeds less than 60 knots but the crosswind correction is opposite. For a 30 knots true airspeed, there is a one-to-two relationship and at 15 knots (can we fly this slow?) a one-to-three relationship.
A little example, let’s say you are traveling on a 090° true heading with a true airspeed of 120 knots. There is a wind coming from 120° at 20 knots. What is our headwind and crosswind components and crosswind correction? The headwind component from the chart up there is .9 * 20 or ~18 knot headwind making the groundspeed around 102 knots. The crosswind component is .5 * 20 or 10 knots. According to power of 60 rule will will divide the speed by two to get a 5 degree correction to the right. Thus the true course is 095° cruising at 102 knots.
Notice, it isn’t quite exact but it is definitely close enough for calculations in the cockpit. One more example, you are cruising at 14,000 feet at 180 knots on a 210° true heading. There is a wind outside at 150° at 24 knots. The same kind of analysis of what the headwind, crosswind and crosswind correction is. The wind is at 60° off the left side so we can see that the headwind is 12 knots making the groundspeed 168 knots. The crosswind component is .9 * 24 ~ 21 knots. If we take power of 60 rule we will divide that 21 by three and get a 9° crosswind correction. Thus our groundspeed is 168 knots and our true course is 201°. Again, it is not perfect but it will definitely get in into the ballpark.
What if want to work the numbers a little bit differently and get the wind speed and direction from the other four values. All we need to do is to work the numbers backwards. Let’s say your planned course is 310° with a planned TAS of 90 knots. We are currently flying a heading of 300° with an actual groundspeed of 80 knots. What is the wind speed and direction?
Start off by determining the crab angle. In this case it is 10°. Applying the power of sixty rule we can see that 90 knots is half way between 60 and 120 so the ratio is 1 to 1.5. Multiply 10° by 1.5 to get 15 knots of wind. At this point, find a ratio between 10 knots and 15 knots for the wind angle. In this case it is around 50°. Since the heading is lower than the course the wind must be coming from the left so we will subtract 50° from our course of 310° to get a wind of 260° at 15 knots.
Again, the formula isn’t perfect but it is much fairly accurate to confirm whether or not a wind shift has occurred. We all know that a wind shift indicates that we passed a front so knowledge of wind shifts provide other really important information.
OK, so why don’t we try some examples: My answers I got using the formulas are below as well as the mathematically correct answer.
| 1. |
| 2. |
| 3. |
| 4. |
| 5. |
| 6. |
| My Answer | Mathematically Correct Answer |
| 1. TH = 50° and GS = 109 knots | TH = 50° and GS = 109 knots |
| 2. TH = 124° and GS = 202 knots (Tailwind) | TH = 127° and GS = 191 knots |
| 3. TH = 130° and GS = 100 knots (direct Tailwind) | TH = 130° and GS = 100 knots |
| 4. TH = 148° and GS = 134 knots | TH = 148° and GS = 135 knots |
| 5. WD = 060° and WS = 10 knots | WD = 050° and WS = 18 knots |
| 6. WD = 310° and WS = 5 knots | WD = 302° and WS = 7 knots |
Like I said, it’s not perfect but it gets us in the ball park and that is what is important. For a more accurate method pull out the E-6B and do the calculation. Remember, aircraft control is #1 though.