It seems like you're describing two points, but the notation is a bit unclear. Based on your message, I assume you're referring to the points (-4, 3) and (-5, 2). If that's correct, let's go ahead and write the equation of the line in standard form using these two points.

Step-by-Step Solution:

1. Identify the two points: The points are $(-4, 3)$ and $(-5, 2)$.

2. Find the slope ($m$): The slope formula is: $m = \frac{y_2 - y_1}{x_2 - x_1}$ Plugging in the coordinates of the points: $m = \frac{2 - 3}{-5 - (-4)} = \frac{-1}{-1} = 1$ So, the slope $m = 1$.

3. Use the point-slope form of the line equation: The point-slope form of the equation is: $y - y_1 = m(x - x_1)$ Using point $(-4, 3)$ and slope $m = 1$, we get: $y - 3 = 1(x + 4)$

4. Simplify to slope-intercept form: Distribute the slope: $y - 3 = x + 4$ Then, solve for $y$: $y = x + 7$

5. Convert to standard form: To write the equation in standard form $Ax + By = C$, move all terms to one side: $y - x = 7$ Multiply through by $-1$ to make the coefficient of $x$ positive: $x - y = -7$

So, the equation of the line in standard form is: $x - y = -7$

Let me know if you'd like more details on any step, or if this is what you were looking for!

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Related Questions:

1. How do you find the slope when two points are given?
2. What is the difference between slope-intercept form and standard form of a line?
3. How do you graph the equation $x - y = -7$?
4. What are the characteristics of parallel lines in terms of their slopes?
5. How can you convert from point-slope form to standard form?

Tip: Always check the sign of your slope before converting to different forms to ensure consistency in the final equation!