When a crew rows with the current, it travels 14 miles in 2 hours. Against the current, the crew rows 2 miles in 2 hours. Let x = the crew's rowing rate in still water and let y = the rate of the current. Find the rate of rowing in still water and the rate of the current. -..-- The table below summarizes the given information. Rate Time Distance %3D Rowing with current x +y 2 14 Rowing against current X-y 2 2 The rate of rowing in still water is miles per hour. The rate of the current is miles per hour.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.6: The Inverse Trigonometric Functions
Problem 91E
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When a crew rows with the current, it travels 14 miles in 2 hours. Against the current, the crew rows 2 miles in 2 hours. Let x = the crew's
rowing rate in still water and let y = the rate of the current. Find the rate of rowing in still water and the rate of the current.
-.---
The table below summarizes the given information.
Rate
Time
Distance
Rowing with
x+y
2
14
current
Rowing against
X-y
current
The rate of rowing in still water is miles per hour.
The rate of the current is
miles per hour.
Transcribed Image Text:When a crew rows with the current, it travels 14 miles in 2 hours. Against the current, the crew rows 2 miles in 2 hours. Let x = the crew's rowing rate in still water and let y = the rate of the current. Find the rate of rowing in still water and the rate of the current. -.--- The table below summarizes the given information. Rate Time Distance Rowing with x+y 2 14 current Rowing against X-y current The rate of rowing in still water is miles per hour. The rate of the current is miles per hour.
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