Graphing a linear inequality when your test point is false

The video tutorial explains how to handle linear inequalities by treating them like regular equations. It covers writing equations in slope-intercept form, identifying the Y-intercept, and understanding the slope to find points on a graph. The tutorial also discusses how to graph lines, determine whether to use dashed or solid lines, and use test points to decide where to shade on the graph.

What is the first step when graphing a linear inequality?

• Write the equation in slope-intercept form

• Determine the test point

• Find the slope

• Identify the x-intercept

How do you determine the next point on a graph using the slope?

• Move horizontally by the slope value

• Find the midpoint of the line

• Move vertically by the slope value

• Use the slope to move up/down and left/right

What does a dashed line represent in a graph of a linear inequality?

• The line is not part of the solution

• The inequality is non-strict (less than or equal to, greater than or equal to)

• The line is part of the solution

• The inequality is strict (less than or greater than)

Which test point is commonly used to determine the shading of a graph?

• (1,1)

• (0,0)

• (-1,-1)

• (2,2)

When should you avoid using (0,0) as a test point?

• When the y-intercept is zero

• When the inequality is strict

• When the slope is negative

• When the line passes through (0,0)