List of top Quantitative Aptitude Questions

An Executive in Montreal receives a call from a customer in Dubai at 11 p.m. The time difference between Montreal and Dubai is 13 hours. What was the time in Dubai when the customer called?
A man divides Rs.52,500 between his son and his daughter in the ratio 6:9. How much did his daughter get?
If + replaces - and - replaces +, then the value of (100-2) × (81+40) is
If + replaces / and / replaces +, then the value of ((7/3)+2) × 3 is
If / replaces -, then the value of (8/5) × 7+(8/3) is
If the length of the arc of a sector is 10 m and the radius being 5 m then its area is
If the perimeter of the sector is 40 m and radius being 10 m then its arc length is
If 3% of a certain number is 90 then the number is
If 30% of a certain number is 30 less than the number then the number is
A box contains pens and pencils in the ratio 2:7. If there are 28 pencils in the box, then what is the number of pens present in the box?
The ratio of chickens to pigs to horses in a farm is 15:7:3. If there are 300 horses in the farm, then what is the number of chickens?
Ten men can paint a room in 3 hours. How many hours would 5 men take to paint the room, if they work at the same rate?
If 45% \(x\) is equal to 85% of \(y\) then \(x\) and \(y\) are related as
The prime factors of the number 7320 are respectively
The sum of 20 numbers is 1900 then their average is
The prime factors of the number 2960 are respectively
The G.C.D and L.C.M of two numbers are 45 and 66 then the product of numbers is
The G.C.D of 480, 96, 75, and 122 is
If A and B can do a piece of work in 10 days and B can do it in 15 days then A can do the same work in
If Ravi and Gopi can workout a problem in 20 min and 15 min individually then together can work out in
If 40 people can complete a project in 100 days then 10 people complete the same project in
If the average of first 10 natural numbers is 5.5 and 3 is subtracted from each number then the average will be
The mean of 10 numbers is 152 then their sum is
A bag contains 3 red and 5 black balls. Two balls are drawn at random. What is the probability that both are red?
The numbers $1, 2, \dots, n$ are written in natural order. Numbers in odd places are struck off to form a new sequence. This process is continued until only one number is left. If $n = 1997$, find the last remaining number.