Try the following SAT math practice question (No Calculator) that tests your understanding of the properties of parabolas and parallel lines in the coordinate plane.

Question(No Calculator): In the $xy-$plane, lines $m$ and $n$ are parallel. Line $m$ passes through the point $(-2, -3)$ and the vertex of the parabola with the equation $y= -3(x-2)^2 + 5$. If the point $(a, b)$ lies on line $n$, which of the following is another point on line $n$ ?

1. $\quad (a+1, b+2)$
2. $\quad (a-1, b+2)$
3. $\quad (a+1, b-2)$
4. $\quad (a-2, b-1)$

 
Try the following SAT math practice question (No Calculator) that tests your ability to deal with polynomials and algebraic fractions.
$$ \dfrac{2x^2+x}{x+2} $$
The expression above can be rewritten in the form $M + \dfrac{6}{x+2}$, where $M$ is a polynomial. Which of the following represents $M$?

1. $\quad 2x+3$
2. $\quad 2x-3$
3. $\quad 3x+2$
4. $\quad 3x-2$

 
Try the following SAT math practice question (No Calculator) that tests your ability to manipulate and factor algebraic expressions in an efficient manner.

Which of the following is equivalent to the expression $(2x-4)^2 – 2(x-2)$ ?

1. $\quad 2(x-2)(2x-3)$
2. $\quad 2(x-2)(2x-5)$
3. $\quad 4(x-2)(x-3)$
4. $\quad 4(x-2)(x-5)$

 
Try the following SAT math practice question (Calculator permitted) that tests your understanding of percentage change.

The price of a share of stock $X$ increased by $25\%$ from $2010$ to $2012$ and then decreased by $15\%$ from $2012$ to $2014$. If the price of a share of stock $X$ was $\$84$ in $\underline{2012}$, what was the change in the price of a share of stock $X$ from $2010$ to $2014$?

1. $\quad \textrm{Increase of $\$4.20$}$
2. $\quad \textrm{Decrease of $\$4.20$}$
3. $\quad \textrm{Increase of $\$8.40$}$
4. $\quad \textrm{Decrease of $\$8.40$}$

 
Try the following SAT math practice question (No Calculator) that tests your understanding of the relationship between roots and fractional exponents.

Which of the following is equivalent to $x^{\frac{4}{3}}$, where $x > 0$ ?

1. $\quad x \sqrt[3]{x}$
2. $\quad \sqrt[3]{x^4}$
3. $\quad \sqrt[4]{x^3}$

1. $\quad \textrm{I only}$
2. $\quad \textrm{II only}$
3. $\quad \textrm{I and II only}$
4. $\quad \textrm{I and III only}$