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Statement I: This gives us the distance and speed for the journey from A to B, allowing us to calculate the time taken to travel one way. However, we don’t have the total time including the return trip or rest period, so this statement alone is insufficient. Not sufficient. Statement II: This tells us about the return trip and the rest period, but without knowing the speed of the cyclist on the return trip or the distance, this statement alone is insufficient. Not sufficient. Statement III: This modifies the speed during part of the trip but doesn’t provide enough detail about the cyclist’s entire journey. On its own, it’s not sufficient to determine the total time. Not sufficient. Combining Statements I and III: Using the speed and distance from Statement I and adjusting for the wind resistance in Statement III, we can calculate the total time for the journey from A to B. However, we still lack information about the return trip unless we use information from Statement II. Not sufficient. Combining Statements I and II: Using the distance and speed from Statement I and the modified speed and rest period from Statement II, we can calculate the total time for the entire journey. Sufficient. The answer is D .
The H.C.F of two numbers is 2 and their L.C.M is 117. If one of the numbers is 13, find the other?
The HCF of 4225 and 6440 is 230, their LCM is:
Three boys runs around a circular track and takes 20 min, 25 min and 30 min respectively to complete the one round. When do they all come relatively to ...
The LCM of the two numbers is 12 times their HCF. The sum of LCM and HCF is 429 and if both the number are smaller than their LCM. Find both numbers.
The HCF of two numbers is 18. Which of the following can never be their LCM?
Let N be the greatest number that will divide 90, 112, 134 leaving the same remainder in each case. Then sum of the digits in N is:
Two numbers are in the ratio 3:5. The product of their H.C.F. and L.C.M. is 3375. The sum of the numbers is:
What is the highest common factor of 120 and 1800?