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A motorboat, which is set to travel at k kilometers per A Motorboat Whose Speed In Still Water Is 9 Kilometre Per Hour hour in still : Data Sufficiency (DS) A motorboat whose speed is 9 km/hr in still water, goes 15 km downstream and comes back in a total time of 3 hours 45 minutes. - Sarthaks eConnect | Largest Online Education Community A motorboat whose speed is 9 km/hr in still water, goes 15 km downstream A Motorboat Whose Speed In Still Water Is 9 Kilometre Per Hour and comes back in a total time of 3 hours 45 minutes. < Prev Question Next Question >. Dec 07, �� Example 15 A motor boat whose speed is 18 A Motorboat Whose Speed In Still Water Is 9 Kilometre Per Hour km/h in still water takes 1 A Motorboat Whose Speed In Still Water Is 9 Kilometre Per Hour hour more to go 24 km upstream than to return downstream to the same spot. Find the speed of the stream. Given that speed of the boat = 18 km/ hr. Let the Speed Boat Sailing Yacht Zoom speed of the stream = x km / hr. Let the speed of the stream be x km/hr. Speed of the boat in still water = 2 4 km/hr. Speed of the boat in upstream = (2 4 ? x) km/hr. Speed of the boat in downstream = (2 4 + x) km/hr. Distance between the places is 3 2 km. Time to travel in upstream = 2 4 � x d hr. Time to travel in downstream = 2 4 + x d hr. Difference between timings = 1 hr.
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A small motorboat in still water maintains a speed of 10 miles per hour. In heading directly across a river that is, perpendicular to the current whose current is 4 miles per hour, find a vector representing the speed and direction Water Per Motorboat Hour Still A Speed In 9 Kilometre Is Whose A Motorboat Whose Speed In Still Water Is 9 Kilometre Per Hour of the motorboat. What is the A Motorboat Whose Speed In Still Water Is 9 Kilometre Per Hour true speed of the motorboat? What is its direction? Report the direction using proper bearing notation. Find the resultant vector representing the path of the plane relative to the ground. I'm assuming that the required track for the boat is straight across the river that is its gotta get to the point directly opposite and not some point down stream.

So the boat's required track is straight across the river so it's track vector is perpendicular to the current and has a magnitude of 10 mph. The current vector is subtracted tail of current vector at tail of track vector and has a magnitude of 4 mph. The two vectors are at right angles to each other given in question so the resultant vector is just the track vector - current vector.

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