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The total time probkems the trip was 18 hours. Username: Password: Register in one easy step! Reset your password if you forgot upstream downstream algebra word problems app. Solvers Solvers. Lessons Lessons. Answers archive Answers. Click here to see ALL problems on Human-and-algebraic-language Question : Meg rowed her boat upstream downstream algebra word problems app a distance of 65 mi and then rowed back to the starting point.

Alternatively, you may reduce this time equation to quadratic equation and upstream downstream algebra word problems app solve it.

Read them attentively and learn how to solve ptoblems type of problems once and for all. The referred lessons are the part of this textbook under the section " Word problems ", the topic " Travel and Distance problems ". You can put this solution on YOUR website! Using formal algebra Let x be her speed in still water. Knowing how to solve the problem using formal algebra is good.

But you can get to the answer much faster -- and get a lot more good mental exercise -- by solving it using logical reasoning and simple arithmetic. Since the total time is exactly 18 hours, the times for the two legs of the algebraa are probably Upstream Downstream Algebra Word Problems Appear whole numbers of hours. Problejs difference between the upstream and downstream speeds is 8 mph. So we need to find two numbers whose difference is 8 that both divide evenly into So suppose the upstream prbolems is 5 mph and the downstream speed is 13 mph; that makes her speed in still water 9 mph.

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Dec 02, �� Algebra Rate Problems-Upstream Downstream word Problems. Algebra Rate Problems-Upstream Downstream word Problems. May 23, �� Solving word problems regarding upstream and downstream and related problems. upstream 2 20?x tu downstream 3 20+x td From the chart we can develop the following system of equations: =+ =? d u xt xt 3(20) 2(20) Using the hint that the time upstream is the same as the time downstream, we arrive at: time upstream = time downstream tu=td Because I am trying to solve for x, the speed of the current, I would like for my equation.

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