1. The problem is to write an equation for a graph that resembles a square root function shifted slightly. 2. The general form of a square root function is $$f(x) = a\sqrt{x - h} + k$$ where: - $a$ controls vertical stretch or compression - $h$ is the horizontal shift - $k$ is the vertical shift 3. Since the curve starts near the origin and increases gradually to the right, it suggests a function like $$f(x) = \sqrt{x}$$ shifted slightly. 4. To represent a slight horizontal shift to the right by $h$ units and vertical shift by $k$ units, the function becomes: $$f(x) = \sqrt{x - h} + k$$ 5. Without exact points, assume a small shift, for example $h = 1$ and $k = 0.5$ to match the description. 6. Therefore, the equation can be written as: $$f(x) = \sqrt{x - 1} + 0.5$$ This equation models a square root curve shifted 1 unit to the right and 0.5 units up, matching the described graph.