6. A square is translated 3 units left and 5 units down. Then the image is translated 4 units right and 2 units down. a. Describe the translation of the original square to the ending position.

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To describe the translation of the original square to the ending position, we can break it down into two steps:

1. **First Translation**: The square is translated 3 units left and 5 units down. 
   - This means that if the original position of the square is at point $$(x, y)$$, after this translation, the new position will be:
     $$
     (x - 3, y - 5)
     $$

2. **Second Translation**: The image of the square is then translated 4 units right and 2 units down.
   - Starting from the new position $$(x - 3, y - 5)$$, after this translation, the new position will be:
     $$
     (x - 3 + 4, y - 5 - 2) = (x + 1, y - 7)
     $$

Now, we can summarize the overall translation from the original position $$(x, y)$$ to the final position $$(x + 1, y - 7)$$.

### Final Description of the Translation:
The original square is translated to the ending position by moving **1 unit right** and **7 units down**.
The original square is translated 1 unit right and 7 units down.

6. A square is translated 3 units left and 5 units down. Then the image is translated 4 units right and 2 units down. a. Describe the translation of the original square to the ending position.

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