Label the transformations domain and range from exponential function

The video tutorial covers transformations of exponential functions, focusing on identifying transformations such as reflection, vertical compression, and horizontal shifts. It explains the parent function of exponential equations and how constants affect transformations. The tutorial also discusses graphing these transformations and determining the domain and range, emphasizing the impact of reflections and shifts on these properties. The session concludes with addressing student questions about the concepts covered.

What is the effect of a negative sign outside the exponential function?

• It reflects the graph over the X-axis.

• It reflects the graph over the Y-axis.

• It shifts the graph upwards.

• It compresses the graph vertically.

How does multiplying the function by 1/2 affect the graph?

• It stretches the graph vertically.

• It compresses the graph horizontally.

• It compresses the graph vertically.

• It shifts the graph to the right.

What does adding a constant inside the exponent of the function do?

• It reflects the graph over the Y-axis.

• It shifts the graph to the left.

• It shifts the graph to the right.

• It stretches the graph horizontally.

What is the domain of the transformed exponential function?

• From 0 to 1

• From negative infinity to infinity

• From negative infinity to 0

• From 0 to infinity

How does reflecting the graph affect its range?

• The range becomes from 0 to infinity.

• The range becomes from negative infinity to 0.

• The range remains unchanged.

• The range becomes from negative infinity to infinity.