Graphing an inequality when it is in standard form ex 14

The video tutorial explains how to graph a bilinear inequality using the slope-intercept method. It covers converting the inequality from standard form to slope-intercept form, identifying the slope and y-intercept, and plotting the graph. The tutorial also discusses determining whether the line should be dashed or solid and how to test points to verify the solution area.

Why is the slope-intercept method preferred over the intercept method in this case?

• Because it is more accurate

• Because it is faster

• Because it is easier to understand

• Because it avoids dealing with fractions

What is the slope of the line when the inequality is converted to slope-intercept form?

• -3/4

• 4/3

• 3/4

• -4/3

What is the y-intercept of the line in the slope-intercept form?

• (0, -2)

• (0, 2)

• (2, 0)

• (-2, 0)

How do you determine if the line should be dashed or solid?

• By checking the x-intercept

• By checking the y-intercept

• By checking the slope

• By checking if the inequality is strict or not

What is the significance of testing the point (0,0) in the context of graphing inequalities?

• To determine if the line is dashed or solid

• To check which side of the line is the solution set

• To find the y-intercept

• To determine the slope