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Some questions on slope and intercepts.

Complete each ordered pair so that it satisfies the given
equation.

1---- y = 2x + 5: (8, ), (-1, ), ( ,-1)

Use the given equations to find the missing coordinates in the
following tables.
2------
y= -x+4
X Y
-2
0
2
0
-2

3-------------Graph each equation. Plot at least five points for each equation.

x - 2y = 6

4--------------find the slope of each line.

5---------------

6---------------Graph the line with the given point and slope.

The line through (-2, 5) with slope -1

7---------------
Draw l1 through (-4, 0) and (0, 6). What is the slope of any
line parallel to l1? Draw l2 through the origin and parallel to l1.

8-----------------Write an equation for each line. Use slope-intercept form if
possible.

9------------

10-------------Find the slope and y-intercept for each line that has a slope
and y-intercept.

X+2y=3

11-----------
Y+4x=8

12----------determine whether the lines are parallel,
perpendicular, or neither.

Y=x+7
Y=-x+2

13------------Write each equation in slope-intercept form.
Y+3=-3(x-6)

14------------Find the equation of the line that goes through the given point
and has the given slope.
(-1, -5), -8

15-------¬Find the equation of each line. Write each answer in slope intercept
form.
The line is parallel to -3x + 2y = 9 and contains the point
(-2, 1).

16------------Find the equation of each line in the form y = mx + b if
possible.
The line through (3, 2) with undefined slope

17----------------Write a formula that expresses the relationship described by
each statement. Use k for the constant in each case.
m varies directly as p.

18------------ Write a formula that expresses the relationship described by
each statement. Use k for the constant in each case.

u varies inversely as n.

19-----------------Find the variation constant, and write a formula that expresses
the indicated variation.
c varies inversely as d, and c = 5 when d = 2.

20-------------------- Solve each variation problem
n varies directly as q, and n = 39 when q = 3. Find n
when q = 8.

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