Learn how to determine the horizontal shift with horizontal reflection of a function

The video tutorial explains transformations, focusing on rewriting expressions to fit the X ± C form. It delves into reflections, emphasizing the need for the C value to be multiplied by all of X for a true reflection. The tutorial demonstrates factoring out negative values to show the C value and discusses the resulting reflection on the Y-axis and a shift of 100 units to the right.

What is the first step recommended by the teacher when dealing with transformations involving X ± C?

• Divide the expression by a constant

• Add a constant to both sides

• Rewrite the expression to fit the form X ± C

• Multiply all terms by a constant

In the context of reflections, what must be done to the negative sign for it to affect the entire expression?

• Multiply it across all terms

• Multiply it only by the variable X

• Add it to the constant term

• Ignore it as it has no effect

What does the teacher suggest about the C value in a transformation?

• It should be ignored

• It should be subtracted from the X value

• It should be added to the X value

• It should be multiplied by all terms

What is the result of correctly applying the transformation and reflection as discussed in the video?

• A shift of 100 units to the left

• A reflection over the X-axis

• A shift of 100 units to the right

• No change in the graph

What does the teacher imply about the reflection of the Y-axis?

• It involves a horizontal shift and reflection

• It requires multiplying the negative sign by the constant only

• It has no effect on the graph

• It results in a vertical shift