SOLUTION: Prove that the area of the minor segment cut off from a circle of radius r cm by a chord c cm from the centre of the circle is given by
1/2[2πcos^(-1)(c/r)r²/180°-2c(r²-c²)^½
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Question 1131927: Prove that the area of the minor segment cut off from a circle of radius r cm by a chord c cm from the centre of the circle is given by
1/2[2πcos^(-1)(c/r)r²/180°-2c(r²-c²)^½]
Answer by Alan3354(69443) (Show Source): You can put this solution on YOUR website!
Prove that the area of the minor segment cut off from a circle of radius r cm by a chord c cm from the centre of the circle is given by
1/2[2πcos^(-1)(c/r)r²/180°-2c(r²-c²)^½]
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AMP Parsing Error of [Area = 1/2(2pi*cos^(-1)(c/r)r^2/180°-2c*sqrt(r^2-c^2))]: Invalid expression. Closing bracket expected °-2\c*sqrt(r^2-c^2)) at /home/ichudov/project_locations/algebra.com/templates/Algebra/Expression.pm line 187.
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Enter it so that it can be rendered.
Clarify the denominator.
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Use, eg, r^2 for r squared, not a squiggle.
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