# Project #22844 - graphing

Find the slope of the points.  Reduce to lowest terms.

1.  (0, -2) (4, 6)

Calculations:

2.  (7, 3) (9, 3)

Calculations:

3.  (5, 2) (1, 5)

Calculations:

4.  (12, 4) (12, 6)

Calculations:

Identify the slope and y-intercept in the following equations.

5. 2x+3y=8

Calculations:

6. 6x=y+1

Calculations:

7.  Write an equation of a vertical line passing through the point (6, 3).

8.  Write an equation of a horizontal line passing through the point (2, 8).

9.  Write an equation of a line in slope-intercept form with a slope of -4 and passing through the point (0, -3).

Calculations:

10.  Write an equation of a line in slope-intercept form with a slope of 1/2 and passing through the point (0, 6).

Calculations:

11.  Write an equation of a line in point-slope form with a slope of −3/4 and passing through the point (1, -5).

Calculations:

12.  Write an equation of a line in standard form with a slope of −8 and passing through the point (-10, 2).

Calculations:

13.  Write an equation of a line passing through the points (-2, -1) and (0, 4).  Write the final answer in slope-intercept form.

Calculations:

14.  Write an equation of a line passing through the points (-3, 6) and (-5, 3).  Write the final answer in slope-intercept form.

Calculations:

Graph the following equations and inequalities on a coordinate plane, shading the solution set where necessary.

Go to ‘insert’ and ‘shapes’.  Choose the circles for the points and the lines to connect the dots.  Use the arrows to represent the shading.

For example:

15.  y= 4x-2

Calculations:

16.  2x+5y=10

Calculations:

17.  x=3 and y=6

Calculations:

18.  3x+5y ≤ 15

Calculations:

19.  y < -2x-3

Calculations:

20.  x > 4 and y ≤ -1

Calculations:

 Subject Mathematics Due By (Pacific Time) 02/16/2014 12:00 am
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