Line 1 (y1\displaystyle {y}_{{1}}) goes through the points (9,27) and (-2,-61). Line 2 (y2\displaystyle {y}_{{2}}) goes through the points (-9,-33) and (-8,-31).

A) Find a system of equations that contains these two lines. Your system will like {y1=m1x+b1y2=m2x+b2\displaystyle {\left\lbrace\begin{array}{c} {y}_{{1}}={m}_{{1}}{x}+{b}_{{1}}\\{y}_{{2}}={m}_{{2}}{x}+{b}_{{2}}\end{array}\right.}, where you will have to find the appropriate m\displaystyle {m} and b\displaystyle {b} values.

Part A Answers:
y1=\displaystyle {y}_{{1}}=  
y2=\displaystyle {y}_{{2}}=  

B) Use your system to find where the lines intersect each other.

Part B Answer:

The lines intersect at the point
(,)