You are working at a radar station for the Coast Guard. While everyone else is out to lunch, you hear a distress call from a sinking ship. The ship is located at a distance of 51.2km from the station, at a bearing of 36° west of north. On your radar screen you see the location of four other ships as follows: Quick! Which ship do you contact to help the sinking ship? Ship number one has a distance from station at 36.1km at a bearing of 42° west of north, at maximum speed of 30.0km/h. The ship number two has a distance of 37.3km at a bearing of 61° west of North, at maximum speed of 38.0km/h. The ship number three has a distance from station 10.0km at a bearing of 36° west of North at a maximum speed of 32.0km/h. The ship number four has a distance from station 51.2km at a bearing 79° west of North at maximum speed of 45.0km/h. Which ship will get there in the shortest time interval?

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You are working at a radar station for the Coast Guard. While everyone else is out to lunch, you hear a distress call from a sinking ship. The ship is located at a distance of 51.2km from the station, at a bearing of 36° west of north. On your radar screen you see the location of four other ships as follows: Quick! Which ship do you contact to help the sinking ship? Ship number one has a distance from station at 36.1km at a bearing of 42° west of north, at maximum speed of 30.0km/h. The ship number two has a distance of 37.3km at a bearing of 61° west of North, at maximum speed of 38.0km/h. The ship number three has a distance from station 10.0km at a bearing of 36° west of North at a maximum speed of 32.0km/h. The ship number four has a distance from station 51.2km at a bearing 79° west of North at maximum speed of 45.0km/h. Which ship will get there in the shortest time interval? Assume that each ship would accelerate quickly to its maximum speed and then maintain that constant speed in a straight line for the entire trip to the sinking ship.
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