Answers

1. Answer:

   (-1, -4)

   Step-by-step explanation:

   J maps onto (-3,-4) and K maps onto (3,-4).

   The equation of J’K’ is y = -4, so the answer is (-1, -4). [Note that (-4, -4) doesn’t lie on the segment]

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2. The reflections of the two points J and K as described in the task content are; (-3, -4) and (3, -4) respectively.

   Given that, the coordinates of J(-3, 4) and the coordinates of K(3, 4). Both points will be reflected across the x-axis.

   What is a reflection across the x-axis?

   When you reflect a point across the x-axis, the x-coordinate remains the same, but the y-coordinate is taken to be the additive inverse. The reflection of point (x, y) across the x-axis is (x, -y).

   It follows from the convention that the reflection of a given point across the x-axis simply implies that the y-coordinate of such a point is multiplied by -1.

   On this note, it follows that the points J and K gave as in the task content have their reflection across the x-axis are (-3, -4) and (3, -4) respectively.

   Therefore, the reflections of the two points J and K as described in the task content are; (-3, -4) and (3, -4) respectively.

   Learn more on reflection across the x-axis:

   brainly.com/question/24696463

   #SPJ1

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