Question 6 Consider the equation \( (y-4)=3(x-5) \). Convert the equation from point-slope form to slope-intercept form. \( y=\frac{3}{4} x-19 \) \( y=3 x-11 \) \( y=3 x-19 \)

Divide using synthetic division. \( \left(5 x^{5}+6 x^{4}-3 x^{3}+x^{2}-x+44\right) \div(x+2) \)

(l) \( \frac{y^{2}-4 y+4}{2-6 y} \times \frac{2 y+4}{3 y^{2}-12} \)

Use the Rational Zero Theorem to list all possible rational zeros for the given function. \( f(x)=11 x^{3}-x^{2}+3 \)

Use the given conditions to write an equation for the line in the indicated form. Passing through \( (4,2) \) and parallel to the line whose equation is \( y=-2 x+3 \) point-slope form

\( \begin{array}{ll}1.1 .1 & x=\frac{4}{x}+3 \\ 1.1 .2 & 2 x^{2}=-x+5(\text { Are the roots real or Unreal) } \\ 1.1 .3 & x^{2}-x+6<2(x+2)\end{array} \)