List of top Quantitative Aptitude Questions

A hybrid car gets 40 miles per gallon. Gasoline costs $3.52 per gallon. What is the cost of the gasoline needed for the car to travel 120 miles?

Jon invested part of 16,000 at 3% and the rest at 5% for a total return of $680.
Quantity A: The amount Jon invested at 5% interest
Quantity B: The amount Jon invested at 3% interest

A store sells potatoes for 0.24 and tomatoes for 0.76. Fred bought 12 individual vegetables. If he paid $6.52 total, how many potatoes did Fred buy?

A theme park charges 10 for adults and 5 for kids. How many kids tickets were sold if a total of 548 tickets were sold for a total of $3750?

A given university has an average professor pay of 40,000 a year and an average administrator pay of 45,000 per year. If the ratio of professors to administrators is 4 to 3, and the total pay for professors and administrators in a year is $40,415,000, how many professors does the college have?

John has 50 for soda and he must buy both diet and regular sodas. His total order must have at exactly two times as many cans of diet soda as cans of regular soda. What is the greatest number of cans of diet soda John can buy if regular soda is 0.50 per can and diet soda is $0.75 per can?

The percent change in profit from 2007 to 2008 is approximately what percent greater than the percent change in profit from 2008 to 2009?

If the revenues in 2009 were 3 million less, and the expenses for 2009 were $4 million more, then the average (arithmetic mean) annual profit for the 10 years shown would be approximately how much less?

If a six-sided die is rolled three times, what is the probability that the die will land on an even number exactly twice and on an odd number exactly once?

What is the greatest integer, x, such that $ \left( \frac{125^x}{25^6} \right)<1 $?

For this question, indicate all of the answer choices that apply.
If $(x^2)(y^3) \gt 0$, and $(x)(y^2)(z) \lt 0$, which of the following must be true?

For how many years did expenses exceed revenue?

Given $t \gt 1$.
Quantity A: $\frac{1}{\left(1 + \frac{1}{t}\right)^2}$
Quantity B: $\frac{1}{\left(1 + \frac{1}{\sqrt{t}}\right)^2}$

Working at a constant rate, Bob can produce $\frac{x}{3}$ widgets in 8 minutes. Working at a constant rate, Jack can produce $2x$ widgets in 40 minutes, where $x \gt 0$.
Quantity A: The number of minutes it will take Bob to produce $5x$ widgets.
Quantity B: The number of minutes it will take Jack to produce $6x$ widgets.