The graph you have provided appears to be an exponential function. From the general shape and behavior of the curve, we can infer a few key characteristics about the range of this function.

Observations:

• The curve is asymptotic to the horizontal axis (the $x$-axis), meaning it gets closer and closer to zero but never touches or goes below it.
• As $x$ increases, the curve rapidly rises, indicating that the function's values grow without bound.

Range:

The function represented by this graph appears to have the following range: $(0, \infty)$ This means that the function's values are all positive numbers, starting from just above zero and increasing infinitely.

Would you like further details or have any questions? Here are some related questions you might want to explore:

1. What is the general form of an exponential function?
2. How do you find the range of a function algebraically?
3. How can we determine the horizontal asymptote of an exponential function?
4. What transformations affect the range of an exponential function?
5. How do exponential functions differ from logarithmic functions?

Tip: To find the range of a function, always analyze the behavior of the graph and any asymptotes.