send mail to support@abhimanu.com mentioning your email id and mobileno registered with us! if details not recieved
Resend Opt after 60 Sec.
By Loging in you agree to Terms of Services and Privacy Policy
Claim your free MCQ
Please specify
Sorry for the inconvenience but we’re performing some maintenance at the moment. Website can be slow during this phase..
Please verify your mobile number
Login not allowed, Please logout from existing browser
Please update your name
Subscribe to Notifications
Stay updated with the latest Current affairs and other important updates regarding video Lectures, Test Schedules, live sessions etc..
Your Free user account at abhipedia has been created.
Remember, success is a journey, not a destination. Stay motivated and keep moving forward!
Refer & Earn
Enquire Now
My Abhipedia Earning
Kindly Login to view your earning
Support
Type your modal answer and submitt for approval
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:
45 minutes
90 minutes
60 minutes
120 minutes
- Let's denote the usual time to reach the destination as \( T \) minutes.
- If the man drives at \(\frac{2}{3}\) of his original speed, he takes 30 minutes longer.
- So, the equation becomes: \(\frac{3}{2}T = T + 30\).
- Solving this, we get: \(\frac{T}{2} = 30 \Rightarrow T = 60\).
- Option 1: 45 minutes
- Would imply taking 67.5 minutes at reduced speed.
- Results in a difference of 22.5 minutes, not 30.
- Option 2: 90 minutes
- Would imply taking 135 minutes at reduced speed.
- That’s a 45-minute difference, off by 15 minutes.
- Option 3: 60 minutes
- Correct calculation: 90 minutes at reduced speed.
- Matches the 30-minute difference.
- Option 4: 120 minutes
- Results in 180 minutes at reduced speed.
- A difference of 60 minutes, not 30.
Correct Answer: Option 3: 60 minutes
""
By: Parvesh Mehta ProfileResourcesReport error
Access to prime resources
New Courses