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George Cornelius Scropington is researching his favorite subject: soccer! He is trying to figure out the sizes of the black spots on the ball. He knows that the  soccer ball is made up of black pentagons and white hexagons. He also knows that the side length of each black pentagon is 2 inches long. 1) What is the perimeter of the pentagon? 2) What is the area of the pentagon? 3) Assuming that the hexagons have side lengths equivalent to those of the pentagons, what is the area of one of the hexagons? 4) If there are 20 hexagons and 12 pentagons on a soccer ball, what is the total surface area of that soccer ball in square feet? 5) A store has 54 soccer balls in stock. What’s the total area of the black portion of the stocked soccer balls in square feet? 6) George wants to know how the pentagons on his soccer ball correlate with his favorite building: the Pentagon. The side length of the outermost wall is 921 feet long, and it is also happens to be a regular polygon. Find the scale factor of the area of the two regular pentagons.