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Correct Simplify the expression using the properties of exponents. Expand any numerical portion of your answer and only include positive exponents. x⁹*x⁻⁹

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Final answer:

The distance between points A and C could be varied depending on the positions of points A and B.

Step-by-step explanation:

To find the distance between points A and C, we need to consider the distances between A and the two lines mentioned in the question. Since A is equidistant from the line x = 2, it means A can be any point on a line parallel to x = 2. Similarly, B is equidistant from the line x = 8, so B can be any point on a line parallel to x = 8. Therefore, the distance between A and C can vary depending on the positions of A and B.

User Balaji Dhanasekar
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