It is a distance-speed-time problem. Applying the general formula of
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, we'll solve this problem. If the speed of the second jet is

, then the speed of the first jet is

according to the problem. The first jet requires 3 hours and 36 minutes (3.6 hours) and the second one 3 hours.
By setting up an equation we can write that

and

The length of flight is

or

miles