Question
Train X, traveling at a speed of 54 km/hr, crosses
another train Y, which is moving in the opposite direction at a speed of 90 km/hr, in 't' seconds. If the ratio of the lengths of train X and train Y is 5:3, and train X crosses a pole in 40 seconds, find the value of (t + 11).Solution
Length of train X = 40 × 54 × (5/18) = 600 m Length of train Y = (600/5) × 3 = 360 m => t = (600 + 360)/[(54 + 90) ×(5/18)] = 24 sec Required value = (t + 11) = 24 + 11 = 35
What does the term "hawkish" refer to in the context of monetary policy?
Which of the following is not a mode for making remittances to SEBI Investor Protection and Education Fund Bank A/c?
What will be the impact on Return on Equity if cash is paid to the creditors?
In which financial year did the mandatory implementation of BRSR for prescribed companies begin?Â
Consider the following in respect of ‘National Career Service’:
National Career Service is an initiative of the Department of Personnel an...
Which of the following is true about Classical Management Theory?
The Reserve Bank of India (RBI) proposed a four-year road map starting 2025-26 for regulated entities (REs) to disclose climate-related financial risks ...
Match List I with List II and select the correct combination:
What will be the Return on Equity of Rahul’s company?
Refer the below details and answer question 23: