Find the limit of the a logarithmic function with transformations

The video tutorial explains the transformations occurring in a graph, focusing on shifts to the left and reflections. It discusses how the asymptote is affected and analyzes the graph's behavior as it approaches negative two from the right, highlighting the increase towards infinity.

What is the initial transformation discussed in the video?

• Shifting to the right

• Shifting to the left

• Reflecting over the x-axis

• Reflecting over the y-axis

Which direction is the graph shifted in the initial transformation?

• Downwards

• Upwards

• To the right

• To the left

What happens to the asymptote in the transformation?

• It shifts to the right

• It disappears

• It remains unchanged

• It shifts to the left

How does the graph behave as it approaches negative two?

• It oscillates

• It goes down to negative infinity

• It remains constant

• It goes up to infinity

What is the effect of reflection on the graph?

• It shifts the graph upwards

• It shifts the graph downwards

• It flips the graph over an axis

• It stretches the graph