PERT Math Practice Test

If \(y = 3ab + 2b^3\) what is \(y\) when \(a = 1\) and \(b = 2\)?

What is 181.5% of 18?

Solve for \(x\):

\(3(x + 1) = 5(x − 2) + 7\)

The data in the table below shows the results of Tracy trying to train her dog Snowy. In what percentage of these trials did Snowy obey the command given?

Which of the following expressions is equivalent to:

\(3x(2 + 5y)\)

What is the value of the expression given below?

\(26 − 7(3 + 5) ÷ 4 + 2\)

What percentage of the squares are shaded in the grid shown below?

How many of the numbers between 10 and 25 are prime numbers?

In the coordinate plane shown, which point represents (−1, 3)?

Simplify:

\(\dfrac{6x^5 − 2x − 4}{2x}\)

Simplify:

\((7y^2 + 3xy − 9)\) \(− \ (2y^2 + 3xy − 5)\)

What is the slope of the line that passes through points (0,5) and (7,0) on the coordinate plane shown below?

If Jayla left a \$10.16 tip on a breakfast that cost \$86.89, approximately what percentage was the tip?

Which of the following expressions is equivalent to:

\((7x + 3y)(8x + 5y)\)

Which graph represents the solution set of the following inequality?

\(x +3 > 6\)

Simplify:

\((x^6)(x^5)\)

This pie chart shows Al’s monthly expenses. If Al spent $210 on transportation in one month, how much did he spend on food in that month?

In a coordinate plane, triangle ABC has the following coordinates:

\((−2,7), (−3,6), (4,5)\)

If triangle ABC is reflected over the y-axis, what are the coordinates of the new image?

What is the equation of the line that passes through (4,−1) and has a slope of –5?

Solve:

\(\dfrac{20x^3 + 30x^9}{5x^3}\)

Oscar purchased a new hat that was on sale for \$5.06. The original price was \$9.20. What percentage discount was the sale price?

Factor:

\(4y(3x + 2) − 2(3x + 2)\)

If \(4x + 3x − 2(x + 5) = −9\), then \(x = ?\)

Simplify:

\(\dfrac{1}{4}xy^2 \ast 16x^3y\)

What are the solutions to the equation:

\(x^2 + 8x + 15 = 0\)

ABC is a triangle with coordinates (3, 1), (6, 1), and (1, 3). It is translated to points A′(−3, 3), B′( 0, 3), and C′(−5, 5). Find the rule for the translation.

What is the equation of a line that passes through points \(A \, (1, 2)\) and \(B \, (4, 3)\)?

Which of the following expressions is equivalent to:

\(4y − 7 > 8y − 1\)

Solve for \(x:\)

\(\dfrac{7x-2}{5} = \dfrac{3x+4}{2}\)

Given the simultaneous equations:

\(x + 2y = −2\)

\(3x + 4y = 2\)

What is the value of \(y\)?