A boat moves at a rate of 11 mph in still water. If the river's current flows at a rate of 3 mph, how long does it take the boat to travel 27 miles upstream?

It takes hours.

(Round to the nearest tenth.)

It will take 3 hours 24 minutes or 3.4 hours (rounding to the nearest tenth) the boat to travel 27 miles upstream

Step-by-step explanation:

1. Let's review the information given to us to answer the question correctly:

Speed of the boat in still water = 11 mph

Speed of the river's current = 3 mph

Distance of the travel = 27 miles upstream

2. How long does it take the boat to travel?

x = Time it takes the boat to travel 27 miles upstream

Let's recall that Speed = Distance/Time, therefore,

Time = Distance/Speed

Now, let's solve for x in the following equation:

x = Distance of the travel / (Speed of the boat in still water - Speed of the river's current)

Explanation: We subtract the speed of the river's current because the boat is traveling upstream or against the current

Replacing with the values we know, we have:

x = 27/11 - 3

x = 27/8

x = 3.375 or 3 hours 22 minutes and 30 seconds (0.375 of an hour = 0.375 * 60 = 22.5)

It will take 3 hours 24 minutes or 3.4 hours (rounding to the nearest tenth) the boat to travel 27 miles upstream

2 hrs

Step-by-step explanation:

Boat moving rate = 11 mph

river's current flow rate = 3 mph

By adding both of them, we get

11 + 3 mph=14 mph

Now,

Time taken = distance travelled / velocity

= 27/14

= 2 hrs