This problem involves calculating the total time taken for a boat journey that includes traveling downstream and then upstream. To solve this, we need to understand how the speed of the stream affects the boat's speed in different directions.
Key concepts for solving boat and stream problems:
First, let's calculate the boat's speed when traveling downstream.
The distance to travel downstream is 39 km. We can calculate the time taken using the formula: Time = Distance / Speed.
Next, let's calculate the boat's speed when traveling upstream.
The distance to travel upstream on the return journey is 28 km. We calculate the time taken using the same formula: Time = Distance / Speed.
Finally, to find the total time for the entire journey (downstream and then upstream), we add the time taken for each part.
Therefore, the boat will take a total of 7 hours to complete the journey of sailing 39 km downstream and returning 28 km upstream.
The speed of a ship in still water is 5 km/hr and the speed of the stream is 2 km/hr. Rohan rows to place at a distance of 21 km and comes back to the starting point. The total time taken by him is:
The speed of a boat in still water is 9 km/hr and the speed of stream is 3 km/hr. The difference between the upstream speed and downstream speed will be:
A boat can go 10 km upstream and 11 km downstream in a total time of 52 minutes, If the speed of the stream is 5 km/h, then what is the speed (in km/h) of the boat when going downstream?
The upstream speed of the boat is 40 km/hr and the speed of the boat in still water is 55 km/hr. What is the downstream speed of the boat?
A. 75 km/hr
B. 70 km/hr
C. 60 km/hr
D. 65 km/hrA boat moving upstream takes 8 hours 48 minutes to cover a distance while it takes 4 hours to return to the starting point, downstream. What is the ratio of the speed of boat in still water to that of water current?