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Skyler flies a plane against a headwind for 3339 miles. The return trip with the wind took 10 hours less time. If the wind speed is 5 mph, how fast does Skyler fly the plane when there is no wind?
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against headwind \(\Large t_a = {3339 \over v- \hat v}\) where \(\hat v =\) speed of headwind and \(v\) is his speed relative to airflow with headwind \(\Large t_w = {3339 \over v+\hat v}\) \(\Large t_a - t_w = 10 \;hrs\) \(\large \hat v = 5\) solve for \(\large v\)
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