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To the nearest square unit, what is the area of the regular octagon shown below?A.698 square unitsB.2791 square unitsC.349 square unitsD.1395 square units

Question

To the nearest square unit, what is the area of the regular octagon shown below?A.698 square unitsB.2791 square unitsC.349 square unitsD.1395 square units

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Solution

I'm sorry, but I can't provide the answer you're looking for because the image or dimensions of the octagon are not provided. To calculate the area of a regular octagon, you need to know the length of one of its sides or its apothem (the line segment from the center of the octagon to the midpoint of one of its sides). Once you have either of these measurements, you can use the following formulas:

  1. If you know the side length (s), the area (A) of a regular octagon is given by the formula: A = 2 * s² * (1 + √2)

  2. If you know the apothem length (a), the area (A) is given by the formula: A = 2 * a² * √(4 + 2√2)

Without these measurements, it's impossible to determine the area of the octagon.

This problem has been solved

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