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Number System
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A 9 digit number in which zero does not appear and no digits are repeated has the following properties: The number comprising the left most two digits is divisible by 2, that comprising the left most three digits is divisible by 3, and so on

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The remainder obtained when any prime number greater than 6 is divided by 6 must be :

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The smallest number which must be subtracted from 8112 to make it exactly divisible by 99 is :

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If the sum of two numbers is 14 and their difference is 10, find the product of these two numbers.

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The greatest number by which the product of three consecutive multiples of 3 is always divisible is :

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If p3 - q3 = (p - q) (p - q)2 - xpq, then find the value of x :

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If n = 1 + x, where x is the product of four consecutive positive integers, then which of the following is/are true ?
I. n is odd
II. n is prime
III. n is a perfect square

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If the seven digit number 876p37q is divided by 225, then the value of p and q respectively are :

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What is the remainder when 231 is divided by 5 ?

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(800 ÷ 64) × (1296 ÷ 36) = ?

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The number of times 99 is subtracted from 1111 so that the remainder is less then 99 is :

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If p is a positive fraction less than 1, then

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Given that (12 + 22 + 32 + ..... + 202) = 2870, the value of (22 + 42 + 62 + ... + 402 ) is :

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If the number 357*25* is divisible by both 3 and 5, then the missing digits in the unit's place and the thousandth's place respectively are :

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In the relation x > y + z, x + y > p and z < p, which of the following is necessarily true ?

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(xn - an) is divisible by (x - a)

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8 + 88 + 888 + 8888 + 88888 + 888888 = ?

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If a + b + c = 0, (a + b) (b + c) (c + a) equals

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If x is a rational number and y is an irrational number, then-

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The digit in the unit's place of [(251)98 + (21)29 - (106)100 + (705)35 - 164 + 259] is :

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