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.
A boat sails 15 km of a river towards upstream in 5 hours. How long (in hours) will it take to cover the same distance downstream, if the speed of river is one-fourth the speed of the boat in still water?
The speed of boat upstream is 5 kmph. Its speed in still water is 10 kmph. How many minutes will it take to row 25 km downstream?
Sudha can travel a certain distance downstream in 6 hours by boat and return to the starting point in 9 hours. If the stream flows at a speed of 3 km/h, how long (in hours) will it take to cover a distance of 67.5 km in still water?
The downstream speed of a boat is 20 km/hr and the speed of stream is 4 km/hr. What will be the total time taken by the boat to cover 160 km downstream and 96 km upstream?
A man covered a distance of 18 km in 3 hours, 7.2 km in 2 hours and 15 km in 5 hours. What is the average distance traveled by him per hour?