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Table of Contents 1. Section 6.7 Circumference & Arc Length

Table of Contents 1. Section 6.7 Circumference & Arc Length. 6.7 Circumference & Arc Length. Essential Question – How are circumference and arc length related?. Circumference. the distance around a circle. C = 2 r or C = d. C = d C = (12) C = 12 C = 37.70 cm. C = 2 r

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Table of Contents 1. Section 6.7 Circumference & Arc Length

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  1. Table of Contents1. Section 6.7 Circumference & Arc Length

  2. 6.7 Circumference & Arc Length Essential Question – How are circumference and arc length related?

  3. Circumference • the distance around a circle. • C = 2r or C = d

  4. C = d C = (12) C = 12 C = 37.70 cm C = 2r C = 2(6) C = 12 C = 37.70 cm * If asked to leave your answer in terms of , the result would look like this. Ex: Find the circumference of a circle with a diameter of 12 cm. (Round to 2 decimal places.) OR cm

  5. C = 2r 52 = 2r 52/2 = r 8.28 in.  r C = d 52 = d 52/ = d 16.55 in.  d So, r  16.55/2 r  8.28 in. Ex: Find the radius of a circle with a circumference of 52 in. OR

  6. Arc Length • The measure of an arc is in degrees. • The length of an arc is in linear units. (such as ft, cm, etc.) • The length of AB is: ( (

  7. Ex: Find the length of JK. ( ( C 60o 16 in. J K

  8. Ex: Find the m LM. ( ( ( 16.76 in. ( L M 8 in. ( C ( (

  9. Ex: Find the circumference of circle C. ( R ( 10.2 cm S 45o C

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