The image provides the features for a linear equation:

1. Y-intercept = 6: This means the line passes through the point $(0, 6)$ on the $y$-axis.
2. Slope = 2: This means for every 1 unit increase in $x$, $y$ increases by 2 units.

Steps to Graph:

1. Plot the y-intercept: Place a point at $(0, 6)$ on the graph.
2. Use the slope: From $(0, 6)$, move 1 unit to the right (positive $x$) and 2 units up (positive $y$) to get another point at $(1, 8)$.
3. Draw the line: Connect the points $(0, 6)$ and $(1, 8)$, and extend the line in both directions.

The equation for this line is: $y = 2x + 6$

Would you like a detailed explanation of how to calculate the slope or use the slope-intercept form?

Here are five follow-up questions related to this topic:

1. What does the slope of 2 represent in this graph?
2. How can you find the equation of a line given two points?
3. What would the graph look like if the slope were negative?
4. How would the graph change if the $y$-intercept were 0?
5. Can you determine the slope from a graph without the equation?

Tip: When graphing a line, always double-check the slope direction (positive/negative) to ensure accuracy!