Let $v(x)=\{\begin{array}{ll}x+6& x<6\\ -2x& x\ge 6\end{array}$. At which value of $x$ do the two branch formulas give different outputs, so the graph breaks?

Let $p(x)=\{\begin{array}{ll}-3x+9& x<3\\ x^2+8& x\ge 3\end{array}$. What is $p\left(-4\right)$?

The graph of $q$ is shown. What is $q(2)$?

Let $r(x)=\{\begin{array}{ll}2x-9& x<4\\ x^2-8& x\ge 4\end{array}$. What is $r(4)$?

The graph of $u$ is shown. What is $u(2)$?

Let $f(x)=\{\begin{array}{ll}x+2& x<1\\ 8x& x\ge 1\end{array}$. At which value of $x$ do the two branch formulas give different outputs, so the graph breaks?

Let $g(x)=\{\begin{array}{ll}-4x-8& x<3\\ x^2-3& x\ge 3\end{array}$. What is $g\left(2\right)$?

Which piecewise definition is equivalent to $u(x)=\left|x-3\right|$?

The graph of $g$ is shown, and $g(x)=\{\begin{array}{ll}-2x& x\le 1\\ -3x-3& x>1\end{array}$. Which branch does the portion drawn to the LEFT of the filled circle come from?

Let $p(x)=\{\begin{array}{ll}x-2& x<6\\ -3x& x\ge 6\end{array}$. At which value of $x$ do the two branch formulas give different outputs, so the graph breaks?

Let $q(x)=\{\begin{array}{ll}3x-2& x<3\\ x^2+8& x\ge 3\end{array}$. What is $q\left(-3\right)$?

Which piecewise definition is equivalent to $q(x)=\left|x-2\right|$?

The graph of $r$ is shown. What is $r(2)$?

Let $r(x)=\{\begin{array}{ll}4x+9& x<3\\ x^2+4& x\ge 3\end{array}$. What is $r\left(2\right)$?

The graph of $v$ is shown. What is $v(2)$?

Let $v(x)=\{\begin{array}{ll}4x+8& x<5\\ x^2+7& x\ge 5\end{array}$. What is $v(5)$?

Let $p(x)=\{\begin{array}{ll}x-1& x<3\\ x^2-3& x\ge 3\end{array}$. What is $p\left(-5\right)$?

The graph of $r$ is shown. What is $r(2)$?

Let $p(x)=\{\begin{array}{ll}-2x-7& x<3\\ x^2-4& x\ge 3\end{array}$. What is $p(3)$?

Let $v(x)=\{\begin{array}{ll}-x-4& x<3\\ x^2+8& x\ge 3\end{array}$. What is $v\left(-4\right)$?

The graph of $f$ is shown, and $f(x)=\{\begin{array}{ll}-3x-1& x\le 1\\ 3x& x>1\end{array}$. Which branch does the portion drawn to the LEFT of the filled circle come from?

The graph of $p$ is shown, and $p(x)=\{\begin{array}{ll}3x+1& x\le 1\\ -2x+3& x>1\end{array}$. Which branch does the portion drawn to the LEFT of the filled circle come from?

The graph of $v$ is shown. What is $v(2)$?

Let $u(x)=\{\begin{array}{ll}-x-4& x<2\\ x^2+2& x\ge 2\end{array}$. What is $u(2)$?