Select the correct proof from the options listed. Given: JLM is equilateral; Z is the midpoint of ???????????????? Prove: JZL MZL A. Statements Reasons 1. JLM is equilateral. 1. Given 2. ???????????????? ???????????????? 2. Definition of an equilateral triangle 3. Z is the midpoint of ????????????????. 3. Given 4. ???????? ???????? ???????????????? 4. Definition of a midpoint 5. ???????????????? ???????????????? 5. Reflexive Property 6. JZL MZL 6. Side-Side-Side Postulate B. Statements Reasons 1. JLM is equilateral. 1. Given 2. ???????????????? ???????????????? 2. Definition of an equilateral triangle 3. Z is the midpoint of ????????????????. 3. Given 4. ???????? ???????? ???????????????? 4. Definition of parallel lines 5. ???????????????? ???????????????? 5. Substitution Property 6. JZL MZL 6. Angle-Side-Angle Postulate C. Statements Reasons 1. JLM is equilateral. 1. Given 2. Z is the midpoint of ????????????????. 2. Given 3. ???????????????? ???????????????? 3. Definition of an equilateral triangle 4. ???????? ???????? ???????????????? 4. Definition of a midpoint 5. ???????????????? ???????????????? 5. Reflexive Property 6. JZL MZL 6. Side-Angle-Side Postulate D. Statements Reasons 1. JLM is equilateral. 1. Given 2. JLZ MLZ 2. Congruent angles are created by two lines cut by a transversal. 3. ???????????????? ???????????????? 3. Definition of perpendicular lines 4. ???????????????? ???????????????? 4. Same line 5. JZL MZL 5. Angle-Side-Angle Postulate E. Statements Reasons 1. JLM is equilateral. 1. Given 2. ???????????????? ???????????????? 2. Definition of an isosceles triangle 3. Z is the midpoint of ????????????????. 3. Given 4. ???????? ???????? ???????????????? 4. Equal lines are created by a transversal line. 5. ???????????????? ???????????????? 5. Same line 6. JZL MZL 6. Angle-Angle-Angle Postulate