_{Unit 6 similar triangles homework 4. Day 7: Area and Perimeter of Similar Figures; Day 8: Quiz 6.4 to 6.6; Day 9: Unit 6 Review; Day 10: Unit 6 Test + + Unit 7: Special Right Triangles & Trigonometry . Day 1: 45˚, 45˚, 90˚ Triangles; Day 2: 30˚, 60˚, 90˚ Triangles; Day 3: Trigonometric Ratios; Day 4: Using Trig Ratios to Solve for Missing Sides; Day 5: Review 7.1-7.4; Day 6 ... }

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This means that if we know the ratio of the sides of one triangle, we can find the corresponding sides of the other triangle. for any proportion a/b = c/d, then ad = bc EX) If, ⁴⁄₈ = ½, then 4(2) = 8(1) When are polygons similar? when the corresponding angles are congruent, and when the corresponding sides are proportional Classify an angle as acute, obtuse, right, or straight. Understand and apply the Angle Addition Postulate. Use algebra to find missing measures of angles. 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