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  1. Statement #5: Using the “subtraction property of equality”, CD is subtracted from both sides of the equation. Statement #6: Based on the definition of congruence and that definitions are reversible, segments that have equal measures are congruent.

  2. The subtraction property of equality states that if the same number is subtracted from both sides of an equation, then the equality still holds. Subtraction property of equality formula is given by, a = b ⇔ a - c = b - c. This property is also applicable to equations including fractions.

  3. 28 lis 2020 · Subtraction Property of Equality: The subtraction property of equality states that you can subtract the same quantity from both sides of an equation and it will still balance. Symmetric Property of Congruence: If \(\overline{AB}\cong \overline{CD}\), then \(\overline{CD}\cong \overline{AB}\).

  4. Definition. According to the algebraic concept known as the “subtraction property of equality,” if a value is subtracted from two equal quantities, the resulting differences are also equal. A mathematical operation known as subtraction is used to balance an equation on both sides of equality.

  5. Substitution Property: If a b= , then a can be substituted for b in any equation or expression. 9. Distributive Property: a b c ab ac( )+ = + Properties of Equality – Segment Length a. Reflexive: For any segment AB, AB AB= . b. Symmetric: If AB CD= , then CD AB= c. Transitive: If AB CD= and CD EF= , then AB EF= . Properties of Equality ...

  6. The point that divides a segment into two congruent segments. Definition of a Segment Bisector. A point, ray, line, line segment, or plane that intersects the segment at its midpoint. Definition of an Angle Bisector. A ray that divides an angle into two congruent angles.

  7. So, using substitution and addition properties, KM = NL Or, use the multiplication property (Since KP = PL and both segments are doubled, the products are equal)

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