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Question

Rohit and Dinesh are 64 km apart. Rohit can walk at a speed of 15 km/hr and Dinesh at the speed of 17 km/hr. In how many hours will they meet if they are travelling towards each other?

This question was previously asked in
SSC GD 2018 Question Paper Hindi (09-Mar-2019) (Shift 1)
The correct answer is

2 hours

Calculating Meeting Time

This problem involves calculating the time it takes for two individuals, Rohit and Dinesh, to meet when travelling towards each other.

Given Information

  • Distance between Rohit and Dinesh, d = 64 km
  • Rohit's speed, vR = 15 km/hr
  • Dinesh's speed, vD = 17 km/hr
  • They are travelling towards each other.

Concept: Relative Speed

When two objects move towards each other, their speeds add up. This is called their relative speed. The formula for relative speed ($v_{rel}$) is:

$v_{rel} = v_R + v_D$

Step 1: Calculate Relative Speed

Add the speeds of Rohit and Dinesh:

$v_{rel} = 15 \text{ km/hr} + 17 \text{ km/hr} = 32 \text{ km/hr}$

Step 2: Calculate Time to Meet

The time ($t$) it takes for them to meet can be calculated using the formula:

$t = \frac{\text{Distance}}{\text{Relative Speed}} = \frac{d}{v_{rel}}$

Substitute the values:

$t = \frac{64 \text{ km}}{32 \text{ km/hr}}$

$t = 2 \text{ hours}$

Conclusion

Therefore, Rohit and Dinesh will meet in 2 hours.

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