Step 2 of 2: Determine the graph of the line with the given \( y \)-Intercept and slope. Answer 2 Points The point given for the \( y \)-intercept, \( (0,-4) \), is marked on the graph. Points can be moved by dragging or using the arrow keys. Any lines or curves will be drawn on whenever a point is moved.

One correct method is to use the y‐intercept and the slope to plot a second point and then draw the line through both points. For example, suppose the given slope is ½. Then you can do the following: 1. Start at the given y‑intercept, (0, –4). This is where your line crosses the y‑axis. 2. Recall that “slope = rise/run” tells you how many units to move up (or down) and right (or left) to get to the next point. With a slope of ½, “rise” is 1 and “run” is 2. 3. From (0, –4), move 2 units to the right (increasing x by 2) and 1 unit upward (increasing y by 1) to get the point (2, –3). 4. Plot the point (2, –3) on the graph. 5. Draw a straight line through the points (0, –4) and (2, –3). Extend the line in both directions. This line is the graph of the equation y = (½)x – 4. (If your slope is different from ½, use its rise and run in the same way.)