The equation provided is $2y - 16x = 16$, and we need to solve for $y$ in the form $y = mx + b$.

Let's go through the steps to isolate $y$:

1. Start with the given equation: $2y - 16x = 16$

2. Add $16x$ to both sides: $2y = 16x + 16$

3. Divide the entire equation by 2 to solve for $y$: $y = \frac{16x + 16}{2}$ Simplifying this: $y = 8x + 8$

Thus, the equation is $y = 8x + 8$.

• The coefficient of $x$ is $8$ and the constant term is $8$.

Would you like more details or have any questions about this process?

Here are some related questions:

1. How do you solve for $y$ in a general linear equation?
2. What does the slope represent in the equation $y = mx + b$?
3. How does changing the coefficient of $x$ affect the graph of the equation?
4. How does the constant term $b$ influence the y-intercept?
5. How can we check if a point lies on the line represented by the equation $y = 8x + 8$?

Tip: Always simplify your equation as much as possible to avoid calculation errors!