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From statement I alone, Train P is second to the left of train O. Two trains are to the left of train P. Train L is exactly between train N and train Q. So, we have, M N/Q P L O Q/N So, either M or O is immediate left of N. From statement II alone, Train M is third to the left of train L, who is second to the left of train Q. Train N is immediate left of train P. M N P L O Q So, M is immediate left of N. Therefore, statement II alone is sufficient.
A six-digit number 27p5q8 is divisible by 36. What is the greatest possible value for (p×q)?
18 is divided into three parts which are in arithmetic progression (A.P.) in such a way that the sum of their square is 158. Find the square of the sum
Find the smallest number divisible by 45, 60, and 75 that is greater than 1500.
21 is divided into three parts which are in arithmetic progression (A.P.) in such a way that the sum of their square is 155. Find the smallest part.
The greatest number that will divide 398, 437 and 5425 leaving 7, 12 and 2 as remainders, respectively, is:
How many divisors does the number 5040 have?
What will be the remainder when 742 is divided by 48?
If ‘48b297a54’ is a nine digit number which is divisible by ‘11’, then find the smallest value of (a + b).
What is the remainder when 123456 is divided by 9?
If the number 10293y8 is divisible by 11, then what is the value of y?