List of top Quantitative Aptitude Questions on Divisibility and Factors asked in ATMA

What is the smallest number of 5 digits that is exactly divisible by 517?
Which of these numbers is divisible by 132?
What will be the remainder left when 1036823 is divided by 5?
Which of the following is the greatest divisor of the product of any 3 consecutive even integers?
What is the remainder when (225)225 is divided by 14?
What is the sum of the biggest and the smallest fraction among the given fractions \(\frac{2}{3}, \frac{3}{4}, \frac{4}{5} \text{ and } \frac{5}{6}?\)
Arrange the given fractions in ascending order\(\frac{15}{19}\), 718,\(\frac{17}{23}\)and\(\frac{16}{21}\)?
What is the product of all the factors of 28?
What is the sum of all the the factors of 55?
Which of the following fractions given in the options is the smallest?
What will be the remainder left when 67825623 is divided by 5?
A 4-digit number has three different digits. The sum of first and last digits is 7. None of the digits is 5. Three of its digits are even. First and third digits are the same. The product of second and third digits is 8. What is the remainder left when this number is divided by 8?
Which of these could be the divisibilty test of 24 for a number?
Two numbers X and Y leave a remainder of 17 and 7 respectively when divided by 23. If the sum (X + Y) is divided by 23, then what would be the remainder?
If 2463@7 is divisible by 11, then what is the digit in place of @?
In a division problem, the divisor is 5 times the quotient and 2 times the remainder. If remainder is 15, then what is the dividend?
A number when divided by 774 leaves a remainder of 53. If the same number is divided by 43, then what will be the remainder?
Which of the following numbers is divisible by 3 ?
Find the greatest number of 5 digits which when divided by 9, 15, 18 and 21 leaves remainders 5, 11, 14 and 17 respectively.
Find the greatest number such that when 795, 671, 523 are divided by it leaves the same remainder in each case.
A number when divided by 259 leaves 149 as remainder. If the same number is divided by 37 then what would be the remainder?
Which of the following is TRUE?
The prime factors of the number 2960 are respectively
The prime factors of the number 7320 are respectively