What is the area of a circle with a diameter of 2 ft after a sector of 60° has been removed?
1. Solving for radius.
Radius = Diameter ÷ 2
= 2 ft ÷ 2
= 1 ft
2. Now this is the formula in getting the area of a circle.
Given:
Diameter = 2 ft
Sector removed = 60°
What is asked:
Area of a circle after 60° has been removed
Solution:
1. Solving for radius.
Radius = Diameter ÷ 2
= 2 ft ÷ 2
= 1 ft
2. Now this is the formula in getting the area of a circle.
Area of a circle = π r2 × (360° - 60°)
360°
= 3.1416 × (1 ft)2 × (360° - 60°)
360°
= 3.1416 × 1 ft2 × (300°)
360°
= 3.1416 ft2 × 0.83333
= 2.62 ft2 is the area of a circle with 60 sector removed
360°
= 3.1416 × 1 ft2 × (300°)
360°
= 3.1416 ft2 × 0.83333
= 2.62 ft2 is the area of a circle with 60 sector removed
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