The problem asks for the equation that matches the graph shown in the image.

Analysis of the Graph:

The graph appears to be a reflection and vertical shift of a basic exponential function. The curve has the following features:

• It is decreasing, suggesting that the base of the exponent is between 0 and 1.
• The curve approaches the horizontal axis (x-axis) asymptotically from above.
• It intersects the y-axis at a point below the origin.

Step-by-Step Approach:

Given that the graph is decreasing, we're looking for an equation that has a form similar to $y = a \cdot b^x + c$, where $0 < b < 1$ and $a$ and $c$ adjust the shape and position.

Let's now check the equations provided in the options:

1. Option A: $y = -(2) \cdot 3^1 - 2$
   This is a linear equation, not exponential. The graph will be a straight line, which does not match.

2. **Option B: (