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AB  CD IFF AB = DC

In the same circle, or in congruent circles, two minor arcs are congruent if and only if their corresponding chords are congruent. B. C. AB  CD IFF AB = DC. A. D. 12 in. 120. 120. x. x = 12 in. x + 40. 2x + 10. 2x + 10= x + 40 x = 30.

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AB  CD IFF AB = DC

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  1. In the same circle, or in congruent circles, two minor arcs are congruent if and only if their corresponding chords are congruent. B C AB  CD IFF AB = DC A D

  2. 12 in. 120 120 x x = 12 in.

  3. x + 40 2x + 10 2x + 10= x + 40 x = 30

  4. What can you tell me about segment AC if you know it is the perpendicular bisectors of segments DB? D It’s the DIAMETER!!! A C B

  5. Ex. 1 If a diameter of a circle is perpendicular to a chord, then the diameter bisects the chord and its arc. x = 4 4 y 60 y = 30 x

  6. Example 2 EX 2: In P, if PM  AT, PT = 10, and PM = 8, find AT. P A M MT = 6 T AT = 12

  7. Example 3 In R, XY = 30, RX = 17, and RZ  XY. Find RZ. X RZ = 8 R Z Y

  8. Example 4 IN Q, KL  LZ. IF CK = 2X + 3 and CZ = 4x, find x. Q x = 1.5 C Z K L

  9. In the same circle or in congruent circles, two chords are congruent if and only if they are equidistant from the center. B AD  BC IFF LP  PM A M P L C D

  10. Ex. 5: InA, PR = 2x + 5 and QR = 3x –27. Find x. R A x = 32 Q P

  11. Ex. 6: IN K, K is the midpoint of RE. If TY = -3x + 56 and US = 4x, find x. U T K E R S x = 8 Y

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