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A man driving at 2/3rd of his original speed reaches his destination 30 minutes later than the usual time. Then the usual time is:
  • a)
    45 minutes
  • b)
    90 minutes
  • c)
    60 minutes
  • d)
    120 minutes
Correct answer is option 'C'. Can you explain this answer?
Most Upvoted Answer
A man driving at 2/3rd of his original speed reaches his destination 3...
Given:
A man driving at 2/3rd of his original speed reaches his destination 30 minutes later than the usual time.

To find:
The usual time taken to reach the destination.

Solution:

Let's assume the usual time taken to reach the destination at the original speed is 'x' minutes.

Step 1: Calculate the time taken at 2/3rd of the original speed
The man is driving at 2/3rd of his original speed, which means he is covering 2/3rd of the distance in the same amount of time it would take him to cover the full distance at his original speed.

So, the time taken at 2/3rd of the original speed = x minutes.

Step 2: Calculate the extra time taken
The man reaches his destination 30 minutes later than the usual time.

So, the extra time taken = 30 minutes.

Step 3: Calculate the distance
We know that speed = distance/time.

Since the man is driving at 2/3rd of his original speed, the speed at which he is driving is (2/3) * original speed.

Let's assume the distance to be 'd'.

So, (2/3) * original speed = d/(x + 30) [Equation 1]

And, original speed = d/x [Equation 2]

Step 4: Equate the distances
Since the distance covered is the same in both cases, we can equate the distances.

d/(x + 30) = d/x

Simplifying this equation, we get:

x + 30 = x

30 = x - x

30 = 0

This is not possible, so our assumption that the man reaches his destination 30 minutes later than the usual time is incorrect.

Conclusion:
There is no valid solution for this problem.
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A man driving at 2/3rd of his original speed reaches his destination 30 minutes later than the usual time. Then the usual time is:a)45 minutesb)90 minutesc)60 minutesd)120 minutesCorrect answer is option 'C'. Can you explain this answer?
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