I have a Mexican DGAC licence. Can I work in other countries, or do I need to get another licence? (for example an FAA one if I want to work in the US)

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    $\begingroup$ Which country's DGAC do you mean (there are several)? We have a lot of questions about using a license from one country in another one, this one might be relevant for you. $\endgroup$ – Pondlife Nov 14 '17 at 2:14
  • $\begingroup$ Mexico. I guess you get it the same way as if you had a EASA Licence so thanks! $\endgroup$ – Ian Nov 14 '17 at 3:19
  • $\begingroup$ In the US you can do certain commercial flying, such as glider towing, with an FAA license, but I don't believe you could with your Mexican license. $\endgroup$ – J Walters Nov 14 '17 at 17:55

No. If you want to make commercial activities, you need a commercial license.

I remind you the definition of commercial flight

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    $\begingroup$ This is not strictly true under FAA regulations. In the US, with an FAA private pilot certificate, certain commercial flying is authorized, for example glider towing. $\endgroup$ – J Walters Nov 14 '17 at 17:40
  • $\begingroup$ @JWalters Glider towing is not defined as commercial flight! $\endgroup$ – Gianni Alessandro Nov 16 '17 at 9:10
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    $\begingroup$ The question you linked to isn't really relevant here: it's about how the CBP defines commercial flight, not how the FAA defines it. $\endgroup$ – Pondlife Nov 16 '17 at 14:29
  • $\begingroup$ @Pondlife it is an ICAO definition. It is the same worldwide. $\endgroup$ – Gianni Alessandro Nov 17 '17 at 9:07
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    $\begingroup$ See Martindell (2009) and MacKenzie (2009). The FAA defines commercial flying, in pertinent part, as: "any nonmilitary flying as a required crewmember [...] for which the crewmember is paid for his or her services." See also 14 CFR 61.113(g): A private pilot [...] may act as a pilot in command of an aircraft towing a glider or unpowered ultralight vehicle. See also Umphres (2010): "§61.113(g) permits a private pilot to act as PIC for compensation or hire of an aircraft towing a glider". $\endgroup$ – J Walters Nov 21 '17 at 11:20

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