Mathematics
Mathematics, 20.10.2019 13:50, AngelOfLove

What is the area of the sector bound by the center of the circle and arc cd in the circle below? . a.9.42 ft^2 . b.19.54 ft^2 . c.34.89 ft^2 . d.88.31 ft^2 .

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Mathematics, 23.06.2019 08:30, ngoziblack
What is the area of the sector bound by the center of the circle and arc cd in the circle below? 9.42 ft2 19.54 ft2 34.89 ft2 88.31 ft2 (r = 6 ft) (angle a= 30)
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Mathematics, 24.06.2019 00:40, giulianna41
What is the area of the sector bound by the center of the circle and arc cd in the circle below? circle a is shown with a radius labeled 15 feet and a central angle marked 45 degrees. 9.42 ft2 19.54 ft2 34.89 ft2 88.31 ft2
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Mathematics, 30.07.2019 17:00, moss4951
Which explanation justifies how the area of a sector of a circle is derived? a. the area of a sector is part of an area of the entire circle. determine the fraction of the circle that the sector represents and multiply it by the area of the circle. b. to find the area of a sector, divide the angle by the total amount of degrees in a triangle then multiply it by the area of the circle. c. the area of a sector can be found by using the formula for the area of circle multiplied by how many angles are in the circle. d. to derive the area of a sector, make a right triangle with the right angle located at the center of the circle. the angle of the triangle divided by the angles in a circle is 90/360 . multiply the fraction by the area of the circle and then subtract the radius squared.
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Geography, 12.11.2019 17:31, annyork03
Which explanation justifies how the area of a sector of a circle is derived? a. the area of a sector can be found by using the formula for the area of circle multiplied by how many angles are in the circle. b. to derive the area of a sector, make a right triangle with the right angle located at the center of the circle. the angle of the triangle divided by the angles in a circle is 90360 . multiply the fraction by the area of the circle and then subtract the radius squared. c. to find the area of a sector, divide the angle by the total amount of degrees in a triangle then multiply it by the area of the circle. d. the area of a sector is part of an area of the entire circle. determine the fraction of the circle that the sector represents and multiply it by the area of the circle.
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