EXPLANATION
Given that 1.113 is the 2-unit growth factor:
The percent growth over previous n unit time periods is called n-unit growth.Thus, if the n-unit growth in percent (xn%) is given, we can find average 1-unit growth in percent (x1%) as follows:

In this case, we need to replace


Subtracting by 1:

Multiplying both sides by 100:


Multiplying terms:

The answer is 2.23%.