Graph and Determine Domain and Range of a Piecewise Function

The video tutorial covers the transformation of the exponential function E to the X, focusing on how adding a constant inside the exponent shifts the graph. It explains graphing two functions, applying constraints, and understanding domain and range. The tutorial also evaluates specific function values, emphasizing the importance of transformations and correct domains.

What happens to the graph of E to the X when a constant is added inside the exponent?

• It shifts vertically.

• It shifts horizontally.

• It becomes flatter.

• It becomes steeper.

In a piecewise function, what should you do with parts of the graph that do not meet the constraints?

• Double them.

• Highlight them.

• Ignore them.

• Erase them.

How do you determine which part of a piecewise function to use for a given input?

• By checking the y-intercept.

• By checking the slope.

• By checking the domain.

• By checking the range.

What is the domain of the piecewise function discussed in the video?

• Negative Infinity to 0

• Negative Infinity to Infinity

• 0 to Infinity

• Negative 3 to Infinity

What is the value of E to the power of zero?

• E

• Infinity

• 1

• 0