Certaa boat traveled 210 miles downstream casino

A motor boat travels 12 miles with the current, turned around, and returned 12 miles against the current to its starting point. The trip with the current took 2 hours and the trip against the current took 3 hours. Find the speed of the boat and the speed of the current.

The boat travels back downstream in 2 hours. What is the speed of the boat in still water?A.16 miles/hourB. A motor boat can go 2 miles downstream on a river in 3 minutes… Whilst travelling downstream the boat travels at V + C mph where V is the speed of the boat in still water and C is the speed of the current.How long will it take a boat going 8 kilometres an hour to go 210 miles? Speed = distance /time. speed =8km/h distance= 210mile=338km 8=338/time time=338/8... A boat takes twice as long to travel 10 miles up stream… At what rate of speed does the boat travel. Combat – Traveller SRD

The speed of boat in still water is 12 miles per hour and speed of current is 9 miles per hour. As boat travelled 210 miles downstream in 10 hours it's speed is 210/10=21 miles per hour. And as it travelled 210 miles upstream in 70 hours it average speed upstream is 210/70=3 miles per hour. Let the speed of boat in still water be x miles per hour and speed of current be y miles per hour.

34 6 A boat traveled 210 miles downstream and back The trip ... 34 6) A boat traveled 210 miles downstream and back. The trip downstream took 10 hours. The trip back took 70 hours. What is the speed of the boat in still ... Downstream Casino Resort Downstream Casino Resort is owned and operated by the Quapaw Nation of Oklahoma. The Quapaw Leaderships decision to build a truly upscale state of the  ... SOLUTION: A boat traveled 210 miles downstream and back ... Algebra -> Customizable Word Problem Solvers -> Travel-> SOLUTION: A boat traveled 210 miles downstream and back. the trip downstream took 10 hours and the trip back took 70 hours.What is the speed of the boat in still water? What is the speed of Log On Can you help me with this math problem? | Yahoo Answers

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The Wolf River is a 105-mile-long (169 km) alluvial stream in western Tennessee and northern Mississippi, whose confluence with the Mississippi River was the site of various Chickasaw, French, Spanish and American communities that eventually became Memphis, Tennessee.It is estimated to be about 12,000 years old, formed by Midwestern glacier runoff carving into the region's soft alluvial soil. JOHN & PAT’S CANOE TRIP - dickinsonadventures.com We have been out for eight days and traveled about 210 miles so far. One day was towboat day as we encountered 4 boats going downstream and 4 boats going up stream all within the first couple hours of the day. There were numerous other boats in both directions during the rest of the day as well. ... I was met by Joel the Manager of Casino ... How deep is St. Louis river? - answers.com The deepest river in the world is the congo river, located in africa. Its average depth measures 200 meters (660 ft) deep, while its deepest depths is up to 760 ft deep.

A boat traveled 210 miles downstream and back. The trip downstream took 10 hours. The trip back took 70 hours. What is the speed of the boat in still water. What is the speed of the current? asked by Ryan on December 15, 2014; Calculus. A boat crosses a river and arrives at a point on the opposite bank directly across from its starting position.

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SOLUTION: A boat traveled 210 miles downstream and back. The trip ... Question 311408: A boat traveled 210 miles downstream and back. The trip downstream took 10 hours. The trip back took 70 hours. What is the speed of the  ... Please Answer!!! | Wyzant Ask An Expert Dec 11, 2014 ... A boat traveled 210 miles downstream and back. The trip downstream took10 hours. The trip back took 70 hours. What is the speed of the boat ... 34 6 A boat traveled 210 miles downstream and back The trip ...

A boat traveled 210 miles downstream and back. The trip ... v = 6["miles/hour"] v_s = 9/2["miles/hour"] A boat traveled 210 miles downstream and back, covering the same distance twice. So 2d=210 Now, calling Delta t_d and Delta t_u the required times to cover downstream and upstream trips, d = (v + v_s)Delta t_d and d = (v-v_s)Delta t_u where v, v_s are respectively the relative boat speed regarding the stream, and v_s the absolute stream speed.