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Answers to Abbreviations meanings and definitions C: Circumference: perimeter of a circle AA: Angle-Angle: a way to prove similar triangles Sin, Cos, Tan, Csc, Sec, Cot: Sine, Cosine, Tangent, Cosecant, Secant, Cotangent: the 6 trigonometric ratios Point, line, plane: 3 undefined terms on which all of Euclidean geometry is based Rt: Right triangle: a triangle with a 90 degree angle Isos: Isosceles triangle: a triangle with at least 2 congruent sides Eq: Equilateral triangle: a triangle with all 3 sides congruent and all 3 angles are 60 degrees R: Radius: the distance from the center of a circle to a point on the circle D: Diameter: a segment (chord) with both endpoints on the circle and that passes through the center of the circle Theorem: Statement that has and can be proven true Postulate or Axiom: Statement that is accepted as true without proof (this is the definition for 2 of the terms from the previous list) Identity: An equation that is true no matter what values are chosen ASA: Angle-Side-Angle: a way to prove congruent triangles A: Area: amount of space inside a 2-dimensional figure SA: Surface area: the total area around the exterior surface of a solid, the sum of the areas of all of the faces of a 3-dimensional solid AAS: Angle-Angle-Side: a way to prove congruent triangles V: Volume: amount of space inside a 3-dimensional solid Km, cm, mm, m, in, ft, yd, mi: Kilometer, centimeter, millimeter, meter, inches, feet, yards, miles: units of distance Corollary: Statement that is incidentally proved while proving another SAS: Side-Angle-Side: a way to prove similar or congruent triangles SSS: Side-Side-Side: a way to prove similar or congruent triangles Converse: Statement formed by interchanging the hypothesis and conclusion of the original statement HL: Hypotenuse-Leg: a way to prove right triangles congruent Inverse: Statement that contradicts the original statement usually by simply adding the word “not” in front of the conclusion or a function that reverses the effect of another operation Contrapositive: Statement formed by negating both the hypothesis and the conclusion, and then interchanging the resulting negations CPCTC: Corresponding parts of congruent triangles are congruent: used to prove that two parts of congruent triangles are congruent after having already proven that the 2 triangles are congruent