graph 24x + 25 = -6y + 7. use the line tool and select two points on the line to graph the line.

Explanation:

Step1: Rearrange the equation to slope - intercept form.

First, isolate $y$ in the equation $24x + 25=-6y + 7$. Add $6y$ to both sides: $24x+6y + 25 = 7$. Then subtract 25 from both sides: $24x+6y=7 - 25=-18$. Divide the entire equation by 6: $y=-4x - 3$.

Step2: Find the x - intercept.

Set $y = 0$ in $y=-4x - 3$. Then $0=-4x - 3$. Add $4x$ to both sides: $4x=-3$, so $x=-\frac{3}{4}$. The x - intercept is the point $(-\frac{3}{4},0)$.

Step3: Find the y - intercept.

Set $x = 0$ in $y=-4x - 3$. Then $y=-3$. The y - intercept is the point $(0,-3)$.

Answer:

Two points on the line are $(0,-3)$ and $(-\frac{3}{4},0)$