Identify the parts of the secant graph

The video tutorial covers graph transformations, focusing on amplitude, period, phase shift, vertical translation, and asymptotes. It explains how the period changes with horizontal stretching and the impact on vertical asymptotes. The range of cosine and its transformations are discussed, along with the relationship between secant and cosecant graphs. The tutorial concludes with calculating vertical asymptotes and emphasizes practice.

Why is the amplitude not considered in this graph transformation?

• Because the graph is not periodic

• Because there are no maximum or minimum points

• Because the graph is vertically stretched

• Because the graph is horizontally compressed

What happens to the period of the graph when it is horizontally stretched?

• It remains the same

• It becomes undefined

• It decreases

• It increases

How does a vertical translation affect the range of a graph?

• It stretches the range

• It has no effect on the range

• It shifts the range up or down

• It compresses the range

What is the new range of the graph after the transformations?

• From -1 to 3

• From -3 to 1

• From -2 to 2

• From 0 to 4

How do the graphs of secant and cosecant relate to each other?

• They are reflections of each other

• They are identical

• They share maximum and minimum points

• They have no relation

What is the effect of stretching the graph on the vertical asymptotes?

• It shifts them left

• It removes them

• It shifts them right

• It changes their positions

How do you solve for the new vertical asymptotes after stretching?

• By multiplying the original asymptotes by the stretch factor

• By adding a constant to the original asymptotes

• By dividing the original asymptotes by the stretch factor

• By subtracting a constant from the original asymptotes