Exploring Constant Function Creation with Two Points: Geometric Analysis

To solve this problem, we'll examine the two given points to see if a constant function can be defined through them.

A constant function is represented by $f(x) = c$, where $c$ is a constant, meaning all $y$-coordinates for the function must be the same regardless of $x$.

• Step 1: Identify the $y$-coordinates of the given points from the plot.
• Step 2: Check if these $y$-coordinates are identical, indicating the output of the function does not change.
• Step 3: If both $y$-coordinates are the same, a constant function can indeed pass through both points.

Upon inspection, the $y$-coordinates of the two points are the same, which satisfies the requirement for a constant function.

Therefore, it is possible to create a constant function using the two given points.

The correct conclusion is: Yes.