A point is first translated 3 units to the right and 2 units...

Question Analysis:
This question combines a translation and a reflection across the

axis.
The main focus is correctly applying the translation rule first and then the

axis reflection rule to find the coordinates of the transformed point.

Key Concept Explanation:
1. Translation rule: When a point

is translated

units to the right and

units down, the new coordinates become

.
2. Reflection across the

axis rule: When a point

is reflected across the

axis, the new coordinates are

.

Step - by - Step Solution:
1. Translation:
- Given the original point

and a translation of 3 units to the right (

) and 2 units down (

).
- Using the translation rule

, we substitute

, and

.
- The new coordinates after translation are

.
2. Reflection across the

axis:
- Now we take the point

Click "Show Answer" to reveal the answer and analysis

Geometry