Learn how to identify the transformations of a cube root function

The video tutorial explains how to graph functions using graphing technology, focusing on understanding parent functions and transformations. It highlights the importance of sketching graphs and identifying transformations, such as horizontal translations. The tutorial provides guidance on using graphing tools to support answers and emphasizes the need to document transformations for clarity.

Why is it important to use graphing technology for non-standard functions?

• To avoid manual calculations

• To ensure accuracy in sketching

• To understand transformations

• To save time

What is the function X + 1 an example of?

• A trigonometric function

• A new parent function

• A transformation of a parent function

• A quadratic function

What type of transformation does adding inside a function represent?

• Vertical translation

• Horizontal translation

• Reflection

• Dilation

In which direction does the graph of X + 1 move?

• To the right

• Upwards

• To the left

• Downwards

What should you do after sketching the graph of a transformed function?

• Memorize the graph

• Erase the original graph

• Check the graph with technology

• Ignore the transformation