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11.4 Circumference and Arc Length
Arc of a Circle
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Definitions Circumference-The enclosing boundary of a curved geometric figure, esp. a circle. Arc length- A fraction of the circumference
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Theorem The equation of the circumference
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Find the Circumference
Radius 7
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Find the Circumference
Radius 7
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Find the Arc Length (often called S)
Find the Central angle θ (the angle whose vertex is at the center), Then multiply the Circumference by the fraction Central angle 360°
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Find the Arc Length Given a Central angle of 60° and a Radius of 12.
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Find the Arc Length Given a Central angle of 60° and a Radius of 12.
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Find the Central angle Let R = 8 inches Length of S = 16.76 inches
Use 3.14 for pi
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Find the Central angle Let R = 8 inches
Length of S = inches. Use 3.14 for pi
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Find the Central angle Let R = 8 inches
Length of S = inches. Use 3.14 for pi
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Find the Circumference
Central Angle 45° Arc Length 10.2
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Find the Circumference
Central Angle 45° Arc Length 10.2
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Homework Page 686 – 687 # 15 – 38, 40 45, 47
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