Naming Ordered Pairs in Exponential Functions

The video tutorial explains how exponential functions grow by equal factors over equal intervals. It uses examples to demonstrate how to calculate and predict ordered pairs belonging to the same exponential function. The tutorial also covers how to find new ordered pairs by identifying patterns in the function's growth, using addition and multiplication. By the end, viewers will understand how to determine a third ordered pair from two given pairs in an exponential function.

What is the key characteristic of exponential functions in terms of growth?

• They grow by increasing amounts over decreasing intervals.

• They grow by decreasing factors over increasing intervals.

• They grow by equal factors over equal intervals.

• They grow by equal amounts over equal intervals.

If the X value increases by 3 and the Y value is multiplied by 1/8, what is the new X value if the current X is 5?

• 6

• 7

• 9

• 8

What is the result of multiplying 330 by 1/8 in the context of the exponential function example?

• 33/8

• 33/256

• 3/8

• 3/256

To find a new ordered pair in the exponential function, what operation is performed on the X coordinate?

• Divide by 2

• Multiply by 2

• Add 2

• Subtract 2

What fraction do you multiply by to transition from a Y value of 4 to 6 in the exponential function example?

• 4/3

• 1/2

• 3/2

• 2/3