A ship capable of making a speed of 12 knots through still water is to maintain a true course due west while encountering a 2.4-knot current running from north to south. What should be the heading of the ship (measured clockwise from the north)? How long t does it take the ship to proceed 27 nautical miles due west? Answers: 8= t= O hr
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Q: find the speed of the current.
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- You are lost at night in a large, open field. Your GPS tells you that you are 122.0 m from your truck, in a direction 58.0 east of south. You walk 72.0 m due west along a ditch. How much farther, and in what direction, must you walk to reach your truck?A plane headed due south is traveling with an airspeed of 180 miles per hour. The wind currents are moving with constant speed in the direction 30°. If the ground speed of the plane is 90 miles per hour, what is its true course?The river runs straight north-south with a current 4mph south. You paddle straight from west to east and your paddling speed is 3mph. Determine your actual speed and direction on a compass. (0 degrees is north, 90 degrees is east, etc.)
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- You walk 48.9 m to the north. You then turn 43.2 degrees to your right, so that you are facing 90-43.2 degrees north of east, and walk another 17.2 m. How far are you from where you originally started?A sailor in a small sailboat encounters shifting winds. She sails 2.00 km east, then 3.50 km 45° southeast, and then an additional distance in an unknown direction. Her final position is 5.80 km directly east of the starting point. Find the magnitude and direction of the third leg of the journey. Draw the vector addition diagram and solve analytically.A ship leaves port at noon and has a bearing of S 29o W. If its speed is 30 knots, how many nautical miles west did the ship travel by 5:00 PM?