Learn how to identify transformations and graph natural logarithmic function

The video tutorial explains how to identify and apply transformations to the function 2Ln(X) + 3. It covers identifying the parent function, reflecting over the X-axis, applying a vertical stretch, and shifting horizontally. The tutorial also discusses graphing the function and recognizing asymptotes, emphasizing understanding over precision in sketching.

What is the first transformation applied to the function in the video?

• Reflection over the X-axis

• Translation upwards

• Vertical stretch

• Horizontal shift

What is the parent function identified in the video?

• e^x

• Ln of X

• X^2

• 1/X

How does multiplying a function by a number greater than one affect it?

• It reflects the function over the Y-axis

• It compresses the function vertically

• It shifts the function horizontally

• It stretches the function vertically

What happens when a number is added inside the function's parentheses?

• The function shifts to the right

• The function shifts to the left

• The function stretches vertically

• The function reflects over the X-axis

What is emphasized as more important than perfect graphing in the video?

• Using a graphing calculator

• Identifying transformations

• Labeling axes correctly

• Drawing straight lines