Must solve GMAT practice questions in arithmetic. These GMAT hard math questions include both problem solving and data sufficiency questions. The following topics are covered in the GMAT quant section from arithmetic:
If two distinct integers a and b are picked from {1, 2, 3, 4, .... 100} and multiplied, what is the probability that the resulting number has EXACTLY 3 factors?
What is the remainder when the positive integer x is divided by 6?
Consider a set S = {2, 4, 6, 8, x, y} with distinct elements. If x and y are both prime numbers and 0 < x < 40 and 0 < y < 40, which of the following MUST be true?
I. The maximum possible range of the set is greater than 33.
II. The median can never be an even number.
III. If y = 37, the average of the set will be greater than the median.
Three positive integers a, b, and c are such that their average is 20 and a ≤ b ≤ c. If the median is (a + 11), what is the least possible value of c?
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?
Rectangle ABCD is constructed in the xy-plane so that sides AB and CD are parallel to the x-axis. Both the x and y coordinates of all four vertices of the rectangle are integers. How many rectangles can be constructed if x and y coordinates satisfy the inequality 11 < x < 29 and 5 ≤ y ≤ 13?
x is a two-digit positive integer. y is obtained by multiplying the tens place of x by 2. Is y > \\frac{x}{6})?
149 is a 3-digit positive integer, product of whose digits is 1 × 4 × 9 = 36. How many 3-digit positive integers exist, product of whose digits is 36?
A student is required to solve 6 out of the 10 questions in a test. The questions are divided into two sections of 5 questions each. In how many ways can the student select the questions to solve if not more than 4 questions can be chosen from either section?
How many 6-digit numbers can be formed using the digits {1, 2, 3, ... 9} such that any digit that appears in such a number appears at least twice?
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?
What is the range of 5 distinct single digit positive integers if their average is 5?
What is the range of 3 positive integers a, b, and c?
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?
If sets A and B have n elements each, are the ranges of the two sets equal?
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?
How many even 3-digit positive integers with distinct digits are there?
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