Graphing a system of inequalities in slope intercept form

The video tutorial explains how to graph inequalities in slope-intercept form, focusing on two inequalities: Y < -2X + 3 and Y ≤ X - 2. It covers determining the line type (dashed or solid), testing points like (0,0) to find the solution region, and identifying the feasible region where both inequalities are true. The importance of clear communication in graphing solutions is emphasized.

What is the slope-intercept form of a linear equation?

• Y = B + MX

• Y = MX + B

• B = YX + M

• X = MY + B

When graphing an inequality with a 'less than' sign, what type of line should be used?

• Dashed line

• Solid line

• Dotted line

• Bold line

What is the Y-intercept of the inequality Y < -2X + 3?

• -2

• 2

• 3

• -3

For the inequality Y ≤ X - 2, what is the slope?

• 2

• 1

• -1

• 0

What type of line is used for the inequality Y ≤ X - 2?

• Dotted line

• Solid line

• Bold line

• Dashed line

Which point is commonly used to test the solution of an inequality?

• (1,1)

• (0,0)

• (-1,-1)

• (2,2)

What is the feasible region in a graph of inequalities?

• The area where only one inequality is true

• The area where both inequalities are false

• The area where both inequalities are true

• The area outside the graph