The equation given is:

$x = -y - 1$

This equation is in the form of a linear equation in two variables, $x$ and $y$. We can rearrange it to express $y$ in terms of $x$ or analyze it as it is.

Solving for $y$:

To express $y$ in terms of $x$, we isolate $y$ on one side:

1. Start with: $x = -y - 1$

2. Add $y$ to both sides: $x + y = -1$

3. Subtract $x$ from both sides to solve for $y$: $y = -x - 1$

Interpretation:

This equation represents a straight line with a slope of $-1$ and a y-intercept of $-1$ in the coordinate plane.

Would you like additional details, such as graphing, or further analysis on this equation?

Related Questions

1. What is the slope and intercept of a linear equation?
2. How do you graph a line given in the form $y = mx + b$?
3. How do you determine if two lines are parallel?
4. How can you find the x- and y-intercepts of a linear equation?
5. How can this form of equation be converted into standard form?

Tip:

For any linear equation, converting it to $y = mx + b$ form makes it easier to identify the slope and intercept for graphing.