The point is reflected across the axis. Then the reflected p...

Question Analysis:
This question combines reflection across the

axis with translation.
The main focus is to correctly apply the rule for reflection across the

axis first and then the rule for translation to find the coordinates of the final point.

Key Concept Explanation:
For reflection across the

axis, if we have a point

, it becomes

.
For a translation

units to the right, a point

is transformed to

.

Step - by - Step Solution:
1. Reflection across the

axis:
- Given the point

. When reflected across the

axis, using the rule

, the new point

has coordinates

since

remains the same and

changes to

.
2. Translation 2 units to the right:
- Now, we take the point

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Geometry