A Boat Can Travel with a Speed of 13 Km/Hr in Still Water. If the Speed of the Stream Is 4 Km/Hr, Find the Time Taken by the Boat to Go 68 Km Downstream.

A Boat Can Travel with a Speed of 13 Km/Hr in Still Water. If the Speed of the Stream Is 4 Km/Hr, Find the Time Taken by the Boat to Go 68 Km Downstream.

1. What is the speed of the boat in still water?

The boat's speed in still water is 13 km/hr.

2. What is the speed of the stream?

The stream's speed is 4 km/hr.

3. How do you calculate downstream speed?

Downstream speed is the sum of the boat's speed in still water and the stream's speed. In this case, it's 17 km/hr.

4. What is the formula for time, speed, and distance?

The formula is time = distance / speed.

5. How is downstream speed calculated?

Downstream speed = boat's speed in still water + stream's speed.

6. What is the downstream speed in this scenario?

The downstream speed is 17 km/hr.

7. What is the given distance for the downstream journey?

The distance for the downstream journey is 68 km.

8. How do you calculate time for the downstream journey?

Time = distance / downstream speed.

9. What is the time taken for the boat to go 68 km downstream?

It takes 4 hours.

10. How does the speed-time-distance formula relate to this problem?

The formula is used to calculate time, given distance and speed.

11. What does the speed-time-distance formula state?

Time = distance / speed.

12. How is speed related to distance and time?

Speed = distance / time.

13. What units should be consistent for the speed, distance, and time formula to work?

The units should be compatible; for example, if distance is in km and time in hours, speed will be in km/hr.

14. What happens to speed if distance increases while time remains constant?

Speed increases.

15. How is speed related to time when distance remains constant?

Speed is inversely proportional to time; if time increases, speed decreases.

16. What is the relation between speed and distance when time is constant?

Speed is directly proportional to distance; if distance increases, speed increases.

17. How can the formula be rearranged to solve for distance?

Distance = speed x time.

18. How is speed inversely proportional to time explained?

If time taken increases, speed decreases; if time decreases, speed increases.

19. What is the significance of compatible units in the formula?

Units need to be consistent for meaningful calculations; e.g., km for distance and hours for time.

20. How does the rearranged formula Time = Distance / Speed help?

It allows solving for time when distance and speed are known.

21. What does the formula Speed = Distance / Time help calculate?

It calculates the speed of an object when distance and time are known.

David Miller
Penulis

David Miller

David Miller brings 15 years of experience in global economics, personal finance strategy, and market dynamics. He specializes in turning complex economic trends into actionable insights for everyday readers.