Graphing and describing multiple transformations

The video tutorial explains how to apply multiple transformations to an absolute value function graph. It covers shifting, reflecting, and combining transformations, and demonstrates how these affect the graph's appearance. The tutorial emphasizes understanding the impact of each transformation on the graph's coordinates and provides strategies for combining them effectively.

What is the basic shape of an absolute value function?

• A straight line

• A U-shaped curve

• A V-shaped graph

• A circle

What happens to the graph when a negative sign is placed outside the absolute value function?

• It shifts to the right

• It becomes a straight line

• It reflects across the x-axis

• It shifts upwards

How does adding a number inside the absolute value function affect the graph?

• It shifts the graph to the left

• It shifts the graph downwards

• It shifts the graph upwards

• It shifts the graph to the right

What is the effect of adding a number outside the absolute value function?

• It shifts the graph upwards

• It shifts the graph to the left

• It shifts the graph downwards

• It shifts the graph to the right

When combining transformations, what is the final orientation of the graph?

• Facing right

• Facing left

• Facing downwards

• Facing upwards