Start learning 50% faster. Sign in now
Solution: From Statement 1: We know Train X's speed (60 km/h), the distance (300 km), and that Train X left 30 minutes (or 0.5 hours) before Train Y. However, we don’t know Train Y's speed, which is necessary to calculate when they will meet. Therefore, Statement 1 alone is not sufficient. From Statement 2: We only know Train Y’s speed (80 km/h), but this alone does not give us enough information to determine when the two trains will meet. Statement 2 alone is not sufficient. Combining Statements 1 and 2: With Train X's speed (60 km/h) and Train Y's speed (80 km/h), and knowing Train X left 0.5 hours before Train Y, we can set up an equation based on their relative distance and speeds to determine when they will meet. Let the time taken after Train Y’s departure for the two trains to meet be t. Train X would have covered 60 * 0.5 = 30 km by the time Train Y departs. Now, the remaining distance is 300 - 30 = 270 km, which they cover together at a relative speed of 60 + 80 = 140 km/h. Thus, t = 270 / 140 = 1.93 hours. Therefore, both statements together are sufficient. Correct Answer: (c) Both statements together are sufficient, but neither alone is sufficient.
Who of the following group is facing south direction?
What is the position of X with respect to T?
Who among the following sits second to the right of H?
Who among the following person sits opposite to F?
Who among the following person sits facing the one who likes Grapes?
Who sits immediate left of Q?
Four of the five among the following are similar in such a way to form a group, which one of them doesn’t belongs to the group?
What is the distance between the one who likes 7 and Z?
Who among the following person sits to the immediate left of the one who like the Canada countries?
How many persons sits exactly between H and D when counted from right of H?