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Quantitative Aptitude
List of top Quantitative Aptitude Questions on Number Systems
If Rs. 4,800 will maintain a family of 5 persons for 72 days, for how long will Rs. 6,400 maintain a family of 8 persons?
KMAT KERALA - 2020
KMAT KERALA
Quantitative Aptitude
Number Systems
Four prime numbers are written in ascending order. The product of the first three numbers is 385, and that of the fourth number is what?
KMAT KERALA - 2020
KMAT KERALA
Quantitative Aptitude
Number Systems
The least perfect square, which is divisible by each of 21, 36 and 66 is:
KMAT KERALA - 2020
KMAT KERALA
Quantitative Aptitude
Number Systems
84,232 + 414 - 8,439 = ?
KMAT KERALA - 2020
KMAT KERALA
Quantitative Aptitude
Number Systems
What greatest number can be subtracted from 10000, so that the remainder may be divisible by 32, 36, 48
KMAT KERALA - 2020
KMAT KERALA
Quantitative Aptitude
Number Systems
How many numbers between 200 and 500 are divisible by 13.
KMAT KERALA - 2020
KMAT KERALA
Quantitative Aptitude
Number Systems
Which of the following number is exactly divisible by 15?
KMAT KERALA - 2020
KMAT KERALA
Quantitative Aptitude
Number Systems
If the population of a town is p in the beginning of any year then it becomes 3+2p in the beginning of the next year. If the population in the beginning of 2019 is 1000, then the population in the beginning of 2034 will be
CAT - 2019
CAT
Quantitative Aptitude
Number Systems
How many pairs (m, n) of positive integers satisfy the equation
\(m^2+105=n^2 \)
?
CAT - 2019
CAT
Quantitative Aptitude
Number Systems
If m and n are integers such that
\((\sqrt{2})^{19} 3^{4} 4^{2} 9^{m} 8^{n}= 3^{n} 16^{m} (^4\sqrt{64})\)
then m is
CAT - 2019
CAT
Quantitative Aptitude
Number Systems
Rahul asked Shyam to find the smallest integer $N$ such that $N!>10^N$. Shyam says $N$ is between 10–15; Sohan says 16–20; Suresh says 21–25; Sonal says 26–31. Who is correct?
SNAP - 2019
SNAP
Quantitative Aptitude
Number Systems
Find the number of zeros at the end of
$(5!)^{5!}+(10!)^{10!}+(50!)^{50!}+(100!)^{100!}$.
SNAP - 2019
SNAP
Quantitative Aptitude
Number Systems
Find the unit's place digit of \((1!)^{1!
+ (2!)^{2!} + (3!)^{3!} + \cdots + (100!)^{100!}\).}
SNAP - 2019
SNAP
Quantitative Aptitude
Number Systems
If a number \( x \) be subtracted from each of the numbers 21, 38, 55, 106, then they become proportional. The value of \( x \) is:
BHU PET - 2019
BHU PET
Quantitative Aptitude
Number Systems
The difference of the place value and the face value of the digit 2 in 3124698 is:
BHU PET - 2019
BHU PET
Quantitative Aptitude
Number Systems
If one is added to the second digit of each number and one is subtracted from the third digit of each number and then if the first and third digits of each number are interchanged, then which number will be lowest?
BHU PET - 2019
BHU PET
Quantitative Aptitude
Number Systems
Given that x2018 y2017 = 1/2 and x2016 y2019 = 8, the value of x2+y3 is
CAT - 2018
CAT
Quantitative Aptitude
Number Systems
How many two-digit numbers, with a non-zero digit in the units place, are there which are more than thrice the number formed by interchanging the positions of its digits?
CAT - 2018
CAT
Quantitative Aptitude
Number Systems
If the sum of squares of two numbers is 97, then which one of the following cannot be their product?
CAT - 2018
CAT
Quantitative Aptitude
Number Systems
If u2+(u-2v-1)2 = -4v(u+v),then what is the value of u+3v?
CAT - 2018
CAT
Quantitative Aptitude
Number Systems
If A = {62n -35n -1: n = 1,2,3,...} and B = {35(n-1) : n = 1,2,3,...} then which of the following is true?
CAT - 2018
CAT
Quantitative Aptitude
Number Systems
For two sets A and B, let AΔB denote the set of elements which belong to A or B but not both. If P = {1,2,3,4}, Q = {2,3,5,6,}, R = {1,3,7,8,9}, S = {2,4,9,10}, then the number of elements in (PΔQ)Δ(RΔS) is
CAT - 2018
CAT
Quantitative Aptitude
Number Systems
What is the remainder obtained when the smallest prime number, when raised to the ninety second multiple of sixteen, is divided by two hundred and fifty seven?
IBSAT - 2018
IBSAT
Quantitative Aptitude
Number Systems
Harsha received price money in a jackpot. He expressed the price money in the following way.
Consider a number 'N' that can be expressed in the form of prime factors 3, 5, 7 and 11. The total number of factors of N is 32. The difference between the largest and the smallest such number possible, given that each of these prime factors occur at least once, is the price money that Harsha won. What is the price money that Harsha won in the jackpot?
IBSAT - 2018
IBSAT
Quantitative Aptitude
Number Systems
The smallest integer n for which 4n > 1719 holds, is closest to
CAT - 2018
CAT
Quantitative Aptitude
Number Systems
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