The question is asking for the characteristics that best describe an exponential graph. The choices are between "discrete" and "continuous" for the first blank, and presumably options like "increasing" or "decreasing" for the second.

Explanation:

1. Exponential Graphs are typically continuous functions, meaning they have no breaks, jumps, or holes in their domain and range.
2. Depending on the base of the exponential function (e.g., $y = a \cdot b^x$), the graph can be either:
   • Increasing (if $b > 1$) or
   • Decreasing (if $0 < b < 1$).

Answer:

The best descriptions for the characteristics of an exponential graph are:

1. Continuous.
2. Increasing (assuming the base is greater than 1).

Would you like more details on exponential functions or have any other questions?

Related Questions:

1. What is the difference between continuous and discrete functions?
2. How can you determine if an exponential graph is increasing or decreasing?
3. What is the general form of an exponential function?
4. How do you find the domain and range of an exponential function?
5. How do exponential graphs behave as $x \to \infty$ and $x \to -\infty$?

Tip: Remember that exponential functions grow rapidly compared to linear and quadratic functions when their base is greater than 1.