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Area of Circles
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Area of Circles To find the area of a Circle, we use the formula: A = π*r²
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Examples The distance of intense shaking from the epicenter of a particular earthquake to the outer edge was about 1.4 miles. To the nearest square mile, what was the area of intense shaking? Use 3.14 for π
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Examples What is the area of a circle with a radius of 3.2 ft? Leave your answer in terms of π.
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Examples The diameter of the eye of a certain hurricane was 30 miles. To the nearest square mile, what was the area of the eye? Use 3.14 for π..
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Examples Bubble netting is a hunting technique used by humpback whales. They blow bubbles in a circular ring that drives fish toward the center of the circle. What is the area of a ring of bubbles 100 feet wide? Use 3.14 for π
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Examples One crop circle has a diameter of 40 feet and another has a diameter of 80 feet. Is the area of the larger crop circle twice that of the smaller circle? Justify your answer.
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Examples SMALLER CIRCLE LARGER CIRCLE A = πr² A = πr² A = π (20) (20)
A = 400π ft² LARGER CIRCLE A = πr² A = π (40) (40) A = 1600π ft²
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Examples Find the ratio of the area of the larger circle to the area of the smaller circle. 1600π/400π = 4/1 So, the area of the larger circle is 4 times that of the smaller circle.
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Examples How many smaller circles do you need to make the area of the larger circle?
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Examples LARGER CIRCLE SMALLER CIRCLE A = πr² A = πr² A = π (6) (6)
A = 4π ft² LARGER CIRCLE A = πr² A = π (6) (6) A = 36π ft²
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Find the ratio of the area of the larger circle to the area of the smaller circle.
36π = 9 You need nine smaller circles to equal the area of the larger circle. 4π 1 Examples
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A = π*r² d = 2r Review: Homework: Area of Circles Worksheet
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