a) Convert the equation to slope-intercept form.
b) State the slope of the line.
c) State the y-intercept of the line as an ordered pair.
d) Use slope-intercept form to graph the line. If you attach your own graph, please use graph paper with clearly labeled and scaled axes.
3) Given the line with the equation :
a) Find at least three ordered pairs that satisfy the equation.
b) Find the slope of the line.
c) Graph the line. You may use the grid below, or attach your own. If you attach your own graph, please use graph paper with clearly labeled and scaled axes.
4) Given the line with the equation :
a) Find at least three ordered pairs that satisfy the equation.
b) Find the slope of the line.
c) Graph the line. You may use the grid below, or attach your own. If you attach your own graph, please use graph paper with clearly labeled and scaled axes.
5) Find the slope of the line through the points (2, 4) and (4, 7).
6) Write in point-slope form,, the equation of the line through the two points given in #5.
7) Convert the equation that you wrote in #6 to slope-intercept form,.
8) Convert the equation that you wrote in #6 to standard form,, where A, B, and C are integers and A > 0.
9) Given a line with equation . Write an equation in point-slope form of the line parallel to the given line through the point (2, -3).
10) Graph both lines from Question #9 on one coordinate system. You may use the grid below, or attach your own. If you attach your own graph, please use graph paper with clearly labeled and scaled axes.
3212
xy
+=
3
y
=-
5
x
=
(
)
11
yymxx
-=-
ymxb
=+
AxByC
+=
6520
xy
+=
2510
xy
-=