List of top Quantitative Aptitude Questions

What is the sum of the 40th and the 70th elements of the series defined as: \( s_n = s_{n-1} - 5, \; s_1 = 281 \)?

Quantity A: \(|10| - |16|\)
Quantity B: \(|1-5| - |3-6|\)

Which of the following is true?
Given inequality: \(2x+6>16\)

The product of two consecutive positive integers is 272. What is the larger of the two integers?

Given \(0<x<y<z<10\), where \(x,y,z\) are integers:
Quantity A: \(-7\)
Quantity B: \(x + y - z\)

Flour, eggs, sugar, and chocolate chips are mixed by weight in the ratio of \(12:5:3:5\). How many pounds of chocolate chips are there in 75 pounds of the mixture?

Quantity A: \(49012\)
Quantity B: \(4056\)

Solve: \(231 \div 3 + 93 \div 3\)

Choose the answer which best simplifies the following expression: \(2p^2 + 3p2a - 5p3\).

Simplify the following: \(40 - \sqrt{420} - \sqrt{20} - \sqrt{160}\).

Simplify: \[ \sqrt{343x^5} - \sqrt{49x^3} \]

Which is greater, when \(-1<x<0\)?
Quantity A: \(|x|\)
Quantity B: \(x^2\)

Let \(x\) and \(y\) be integers such that \(0 \leq x<5\) and \(-4 \leq y \leq -1\). Compare: \[ \text{Quantity A: } x - |y| \quad \quad \text{Quantity B: } 0 \]

Solve for \(x\): \(14x = 256\).

If a cash deposit account is opened with $7500 for a three year period at 3.5% interest compounded once annually, which of the following is closest to the positive difference between the interest accrued in the third year and the interest accrued in the second year?

Solve the inequality \(6(x-1)<7(3-x)\).

If one mile is equal to 5,280 feet, how many feet are 100 miles equal to in scientific notation?

If a sphere has a volume of \(268.08 \, \text{in}^3\), what is the approximate radius of the sphere?

A right circular cylinder of volume \(200\pi\) has a height of 8. Quantity A: 10. Quantity B: The circumference of the base.

It takes no more than 40 minutes to run a race, but at least 30 minutes. What equation will model this in \(m\) minutes?

One side of an equilateral triangle is equal to 1. Quantity A: The area of the triangle. Quantity B: 12.

If \(w = 18\), then which of the following is equal to \(w^2\)?

What is the length of the diagonal of a cube that has a surface area of \(726 \, \text{in}^2\)?

Quantity A: Double the measure of a single interior angle of an equilateral triangle.
Quantity B: The measure of a single interior angle of a (regular) hexagon.
Which statement is true?

A rectangle has a length that is twice its height. If the perimeter of that rectangle is \(20\text{ in}\), what is its area?