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CIRCLES SPI 3108.3.1 Use algebra and coordinate geometry to analyze and solve problems about geometric figures (including circles). JIM SMITH JCHS
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. A CIRCLE IS A SET OF POINTS EQUIDISTANCE FROM A GIVEN POINT CALLED THE CENTER DEFINITION ∙
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PARTS OF A CIRCLE CENTER A Ex. A
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PARTS OF A CIRCLE RADIUSRADII DISTANCE FROM CENTER TO CIRCLE A B C D Ex. DA, BA, CA
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PARTS OF A CIRCLE CHORDS ENDPOINTS ARE ON THE CIRCLE Ex. BG, CE, DF B C D E F G
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PARTS OF A CIRCLE A DIAMETER CHORD THAT CONTAINS THE CENTER B C Ex. BC
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PARTS OF A CIRCLE A d = 2r r = d / 2 B C Ex. BC = 2BA
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DIAMETERS OF CIRCLES A, B, and C ARE 14, 20, and 10 B A XY C FIND XB FIND BY
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B A XY C FIND XB XB = AB- AX XB = 10 – 7 XB = 3 FIND BY BY = BC – CY BY = 10 – 5 BY = 5
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CIRCUMFERENCE C = 2 π r or C = d π FIND C if r = 7 1) FIND C if r = 7 C = 2 π 7 C = 2 π 7 C = 14 π or 43.96 C = 14 π or 43.96 2) FIND C if d = 12 C = 12 π or 37.68 C = 12 π or 37.68
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5 5 FIND THE CIRCUMFERENCE EXACT ANSWER NEAREST TENTH
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5 5 45,45,90 TRIANGLE d = 5√2 EXACT ANSWER C = 5√2π NEAREST TENTH C = 22.2
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