\( f(x) \)

What is the equation of the line through point \( (2,1) \) and perpendicular to the line through \( (-4,1) \) and \( (3,-2) \) ? I \( y=\frac{7}{3} x+\frac{11}{3} \quad \) go to station 8 \( \begin{array}{ll}\text { a) } y=\frac{3}{7} x+\frac{11}{3} & \text { go to station } 1 \\ \text { c) } y=-\frac{3}{7} x-\frac{11}{3} & \text { go to station } 10 \\ \text { d) } y=\frac{7}{3} x-\frac{11}{3} & \text { go to station } 5\end{array} \)

Solve for 2 \( \frac{y+2}{3}=2 \) \( z=8 \)

Solve for \( c \) \( -4 c-2=10-8 c \)

0. If line segment \( S U \) is an angle bisector of \( \angle T S V, m \angle T S V=62^{\circ} \), and \( m \angle V S U=5 x+1 \), find the value of (1 point)

Let \( f(x)=\frac{g(x)}{2 x^{2}-32} \), where \( g(x) \) is a polynomial. Which of the following is a possible graph of \( y=f(x) ? \) Dashed lines indicate asymptotes.