Answer:
Point C: (3, 3)
Point D: (3, -22)
Step-by-step explanation:
If the <u>distance</u> between points C and D is <u>25 units</u>, the <u>y-value of point D</u> will be <u>25 less</u> than the <u>y-value of point C</u>. The x-values of the two points are the <u>same</u>.
Therefore:


As the x-values are the same, substitute the first equation into the second equation and solve for x to find the x-value of points C and D:






From inspection of the given graph, the x-value of points C and D is positive, therefore x = 3.
To find the y-value of points C and D, <u>substitute</u> the found value of x into the two <u>original equations of the lines</u>:


Therefore, point C is (3, 3) and point D is (3, -22).