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8. 9. 12. ST = VW = RT = UW = √10; RS = UV = 2√5 ; so ΔRST  ΔUVW by SSS so  RST   UVW by CPCTC 17. 1424. C 18. 2125. G 20. 26. C 27. G 36. (x, y) →

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Presentation on theme: "8. 9. 12. ST = VW = RT = UW = √10; RS = UV = 2√5 ; so ΔRST  ΔUVW by SSS so  RST   UVW by CPCTC 17. 1424. C 18. 2125. G 20. 26. C 27. G 36. (x, y) →"— Presentation transcript:

1 ST = VW = RT = UW = √10; RS = UV = 2√5 ; so ΔRST  ΔUVW by SSS so  RST   UVW by CPCTC C G C 27. G 36. (x, y) → (x – 3, y – 4) 37. Yes,  B   D, BC  DC Vert  s Thm,  BCA   DCE 22. Yes, ΔJKM  ΔLMK by SSS, so  JKM   LMK by CPCTC. JK║ML by Converse of Alt Int  s Thm

2 Quadratic Equation – equation that can be written in the form ax 2 + bx + c = 0 Two ways to solve, right now. 1. Factor and set = 0 2. Quadratic formula

3 Given: FE = FG 18x 2 – 3x x 2 – 3x – 18 = 0 (x – 6)(x + 3) = 0 x – 6 = 0 x + 3 = 0 x = 6 x = – 3 1x 2 – 3x – 18 = 01a1a – 3 b – 18 c x 2 – 3x = 18


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