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Walking at 5 km/hr a student reaches his school from his house in 15 minutes early and walking at 3 km/hr he is late by 9 minutes. What is the distance between his school and his house? 
  • a)
    4km 
  • b)
    8 km 
  • c)
    3 km 
  • d)
    2 km 
Correct answer is option 'C'. Can you explain this answer?
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Walking at 5 km/hr a student reaches his school from his house in 15 m...
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Walking at 5 km/hr a student reaches his school from his house in 15 m...
Given information:

- When walking at 5 km/hr, the student reaches the school 15 minutes early.
- When walking at 3 km/hr, the student is 9 minutes late.

To find:

- The distance between the student's house and school.

Solution:

Let's assume that the distance between the student's house and school is 'd' km.

Let's calculate the time taken by the student to reach the school at 5 km/hr:

- Speed = 5 km/hr
- Distance = d km
- Time = Distance/Speed = d/5 hours

But the student reaches the school 15 minutes early, which means he takes d/5 - 15/60 hours to reach the school at 5 km/hr.

Let's calculate the time taken by the student to reach the school at 3 km/hr:

- Speed = 3 km/hr
- Distance = d km
- Time = Distance/Speed = d/3 hours

But the student is 9 minutes late, which means he takes d/3 + 9/60 hours to reach the school at 3 km/hr.

We know that the time taken to cover the same distance is different at different speeds. So, we can equate the two expressions for time and solve for 'd':

d/5 - 15/60 = d/3 + 9/60

Multiplying both sides by 60, we get:

12d - 180 = 20d + 9

Simplifying, we get:

8d = 189

d = 23.625 km

Therefore, the distance between the student's house and school is 23.625 km, which is closest to option (c) 3 km.

Hence, option (c) is the correct answer.
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