Question
A fishing boat travels along the east coast of the United States and encounters the Gulf Stream current. It travels $44 \mathrm{mi}$ north with the current in $2 \mathrm{hr}$. It travels $56 \mathrm{mi}$ south against the current in $4 \mathrm{hr}$. Find the speed of the current and the speed of the boat in still water.
Step 1
This gives us the equation: \[x + y = \frac{44}{2}\] Simplifying this equation gives us: \[x + y = 22\] Show more…
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A fishing boat travels along the east coast of the United States and encounters the Gulf Stream current. It travels 44 mi north with the current in 2 hr. It travels 56 mi south against the current in 4 hr. Find the speed of the current and the speed of the boat in still water.
It takes a boat 2 hr to travel 16 mi downstream with the current and 4 hr to return against the current. Find the speed of the boat in still water and the speed of the current.
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