Must solve GMAT practice questions in Number Theory and Number Properties. A good number of questions in the GMAT quant section appear from this topic. It is a core topic. Includes concepts such as LCM, HCF, Factors, number of factors, reminders, divisors, factorial, prime numbers, composite numbers, relatively prime numbers. Focus on understanding the basics and principles behind each of the concepts. In short, it is not just sufficient to know how to find the LCM of two or more numbers - you also need to know what LCM actually means and in what scenario will one find the LCM of numbers.
Is x3 > x2?
What is the remainder when the positive integer x is divided by 6?
If x and y are integers and |x - y| = 12, what is the minimum possible value of xy?
How many four-digit positive integers exist that contain the block 25 and are divisible by 75. (2250 and 2025 are two such numbers)?
Is |x| > x?
Susan invited 13 of her friends for her birthday party and created return gift hampers comprising one each of $3, $4, and $5 gift certificates. One of her friends did not turn up and Susan decided to rework her gift hampers such that each of the 12 friends who turned up got $13 worth gift certificates. How many gift hampers did not contain $5 gift certificates in the new configuration?
x is a two-digit positive integer. y is obtained by multiplying the tens place of x by 2. Is y > \\frac{x}{6})?
If y is the highest power of a number 'x' that can divide 101! without leaving a remainder, then for which among the following values of x will y be the highest?
Is x |x| = x2?
Is the twelve-digit positive integer a perfect square?
If a and b are positive integers, is (a + b) prime?
What is the sum of all 3-digit positive integers such that all the digits of each of the number is even?
What is the least number that when divided by 44 leaves a remainder 31, when divided by 56 leaves a remainder 43, and when divided by 32 leaves a remainder 19?
What is the value of (m + n) if m and n are positive integers?
What is the product of all the factors of the cube of a positive integer 'n' if the product of all the factors of square of n is n3?
If x and y are non-negative integers such that 4x + 7y = 68, how many values are possible for (x + y)?
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