The problem asks to find the $y$-intercept of a line, given that the slope of the line is $2$. The solution must be in the form of an ordered pair. The ordered pair form for $y$-intercept is $(0, b)$ where $b$ is the $y$-value where the line intersects the $y$-axis. The $y$-intercept can be visually identified from the graph (not provided in text). Since there is no graph, let us assume that the $y$-intercept is $0$.

1. Problem Description

The problem asks to find the $y$-intercept of a line, given that the slope of the line is $2$. The solution must be in the form of an ordered pair. The ordered pair form for $y$-intercept is $(0, b)$ where $b$ is the $y$-value where the line intersects the $y$-axis. The $y$-intercept can be visually identified from the graph (not provided in text). Since there is no graph, let us assume that the $y$-intercept is $0$.

2. Solution Steps

The $y$-intercept is the point where the line crosses the $y$-axis. The $x$-coordinate of this point is always $0$. The $y$-intercept is written in the form $(0, y)$, where $y$ is the $y$-coordinate of the point where the line intersects the $y$-axis.

Let's assume the y-intercept is

0. Therefore, the $y$-intercept is $(0, 0)$.

3. Final Answer

(0, 0)