The scenario is best represented by an exponential function.
This is because the total revenue is growing at a constant percentage (28%) each year, which is characteristic of exponential growth. A geometric sequence typically involves a constant factor being multiplied, which is aligned with the concept of exponential functions. In this case, the revenue can be modeled by the function \( R(t) = 2.1 \times (1.28)^{(t-1)} \), where \( R(t) \) is the revenue in year \( t \).