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The graph shows a set of data points that start with a steep drop on the left side, flatten out, and approach zero as we move to the right. This pattern is typical of a **logarithmic** function. Logarithmic functions often decrease rapidly and then level off, which matches the overall behavior of the points in the plot.

The correct answer is **Logarithmic**.

Would you like further details or have any other questions?

Here are 5 related questions:
1. What is the general form of a logarithmic function?
2. How does a logarithmic function differ from an exponential function?
3. What are some real-world applications of logarithmic functions?
4. Can you transform a logarithmic graph into another form?
5. What happens to a logarithmic function as it approaches negative values of x?

**Tip:** Logarithmic functions are the inverse of exponential functions. They are useful in modeling phenomena that grow rapidly at first but slow down over time.

What type of function are the data plotted in the graph closest to?

Learn how to identify the graph of a logarithmic function by observing how the data points decrease rapidly and then level off as they approach the x-axis. This example shows a common logarithmic function and is suitable for students in grades 9-12.

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