For the given conditions: Slope = - 1/8, passing through (4, - 8)

Write an equation for the line in Slope-intercept form by first going through the point-slope form.

Plot the given line on a rectangular coordinate system. Also, find the domain and range.
-x + 13 = 0

Determine the slope of the line that is horizontal and passes through the coordinates (3, 8).

Find the equation that describes a line which passes through (2, - 7) and has a slope of - 10. Express in both slope-intercept form and standard form (if possible).

A line has a slope of 7/12 and passes through the point (- 12, 6). Identify two points and graph this line.

Consider a line defined by 6x + 2y = 3. Write equations (both in standard and slope-intercept form) of a line that is perpendicular to the given line and passes through (2,5).  

Determine the y-intercept and the slope of the line defined by the following equation. Then, graph the line.

-13y = 39x