Graphing a linear inequality, variable on both sides

The video tutorial explains how to graph problems using slope-intercept form and X&Y intercepts. It begins with solving for Y to convert equations into slope-intercept form, making it easier to graph. The instructor then demonstrates an alternative method using X and Y intercepts for those who find solving for Y challenging. Finally, the video covers graphing inequalities, emphasizing the importance of using test points to determine which side of the line to shade.

What is the first step in converting an equation to slope-intercept form?

• Isolate the Y variable

• Set X to zero

• Add the X term to both sides

• Multiply both sides by 8

How do you find the Y-intercept using the X and Y intercept method?

• Add 4 to both sides

• Set Y to zero and solve for X

• Set X to zero and solve for Y

• Divide by 8

What type of line is used to graph a 'greater than' inequality?

• Solid line

• Bold line

• Dotted line

• Dashed line

Why is a test point used when graphing inequalities?

• To find the slope

• To determine the Y-intercept

• To calculate the X-intercept

• To decide which side of the line to shade

What does it mean if a test point results in a false statement?

• The point is on the line

• The point is above the line

• The point is below the line

• The point is irrelevant