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find the area of a donut shape when the radius of the larger circle is …

Question

find the area of a donut shape when the radius of the larger circle is 21 ft and the radius of the smaller circle (the hole in the donut) is 11 ft. use 3.14 for pi and round your solution to the nearest tenth.

1,008.4 \text{ ft}^2
1,763 \text{ ft}^2
1,004.8 \text{ ft}^2
1,005 \text{ ft}^2

2 fill in the blank 1 point
a circle has a diameter of 6.7 cm. what is its circumference? round your solution to the nearest tenth.

Explanation:

Calculate the area of the donut shape

$$ LATEXBLOCK0 $$

Calculate the circumference of the circle

$$ LATEXBLOCK1 $$

Answer:

Question 1

  • 1,008.4 \(ft^2\)
  • 1,763 \(ft^2\)
  • 1,004.8 \(ft^2\) (Correct answer)
  • 1,005 \(ft^2\)

Question 2

The circumference of the circle is 21.0 cm.