SNAP Number Systems questions

In Roman Numerals, a number has been written as MMXVIII. In Arabic numbers it will be ............
(Note:- DO NOT include spaces in your answer)

The least number which is a perfect square and is divisible by each of the numbers 14, 16, 18 is

Four people clap after every 20 minutes, 30 minutes, 40 minutes and 50 minutes respectively. All of them clapped together at 10.00 am. Then they will again clap together at ________

A number when successively divided by 5 and 6 gives remainders 3 and 2 respectively. What will be the remainders if the number is successively divided by 3 and 4 ?

How many zeros would be there in $$1024!$$

The unit digit in the final solution when, 13*27*63*51*98*46 is ...........

If the numbers between 01 to 65 which will be divisible by 4 are taken and then if the number present in the units places and tens places is swapped, post which they are written in ascending order, then which of the following number will be at 10th place from the last ?

Note that 01 when swapped will become 10 and so on. 

The value of (p-a) * (p-b) * (p-c)………….* (p-z) is ____________

What number must be added to the expression $$16a^2 - 12a$$ to make it a perfect square?

The difference of two numbers is 1365. On dividing the larger number by the smaller, we get 6 as quotient and 15 as remainder. What is the smaller number ?

The last two-digits in the multiplication $$122 \times 123 \times 125 \times 127 \times 129$$ will be

If the numerator of a fraction is increased by 200% and the denominator is increased by 200%, then resultant fraction is $$2\frac{4}{5}$$. What is the original fraction?

The value of $$\ \frac{\ \ \frac{\ 1}{2}divided\ by\ \frac{\ 1}{2}of\ \ \frac{\ 1}{2}}{\ \frac{\ 1}{2}+\ \frac{\ 1}{2}of\ \ \frac{\ 1}{2}}$$

What smallest number should be added to 4456 so that the sum is completely divisible by 6?

After distributing the sweets equally among 25 children, 8 sweets remain. Had the number of children been 28, 22 sweets would have been left after equally distributing. What is the smallest possible total number of sweets ?

Three persons start walking together and their steps measure 40 cm, 42 cm and 45 cm respectively. What is the minimum distance each should walk so that each can cover the same distance in complete steps?

Let x denote the greatest 4-digit number which when divided by 6, 7, 8, 9 and 10 leaves a remainder of 4, 5, 6 7 and 8 respectively. Then, the sum of the four-digits of x is

The average of 4 distinct prime numbers a, b, c, d is 35, where a < b < c < d. a and d are equidistant from 36 and b and c are equidistant from 34 and a, b are equidistant from 30 and c and d are equidistant from 40. The difference between a and d is:

A number G236G0 can be divided by 36 if G is:

Which of the following numbers will completely divide (461 + 462 + 463 + 464)?