An airplane makes daily round-trip flights between two airports. On a normal day, the flight takes \(\SI[per-mode=symbol]{195}{\minute}\) each way. Typically, the plane is assumed to fly at equal and constant speed both ways.

One day severe winds in one direction make the plane go 20% faster than usual on the outbound flight, and 20% slower than usual on the return flight.

How long is the total time (in minutes) of the outbound and return flights on that windy day? Submit your answer to 2 decimal places.

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