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-Provide the Missing Statements Abd Nissing Reasons for the Proof

Question 13

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  -Provide the missing statements abd nissing reasons for the proof of this theorem.  If both pairs of opposite sides of a quadrilateral are congruent, the quadrilateral is a parallelogram.  Given: Quad. MNPQ;   and   Prove: MNPQ is a parallelogram S1. R1. Given S2. Draw diagonal   R2. S3. R3. Identity S4. R4. SSS S5.   R5. S6. R6. If 2 lines are cut by a trans. so that alternate interior angles are congruent, these lines are parallel. S7.   R7. S8.   R8. S9. R9.
-Provide the missing statements abd nissing reasons for the proof of this theorem.
"If both pairs of opposite sides of a quadrilateral are congruent, the quadrilateral is a parallelogram."
Given: Quad. MNPQ;   -Provide the missing statements abd nissing reasons for the proof of this theorem.  If both pairs of opposite sides of a quadrilateral are congruent, the quadrilateral is a parallelogram.  Given: Quad. MNPQ;   and   Prove: MNPQ is a parallelogram S1. R1. Given S2. Draw diagonal   R2. S3. R3. Identity S4. R4. SSS S5.   R5. S6. R6. If 2 lines are cut by a trans. so that alternate interior angles are congruent, these lines are parallel. S7.   R7. S8.   R8. S9. R9. and   -Provide the missing statements abd nissing reasons for the proof of this theorem.  If both pairs of opposite sides of a quadrilateral are congruent, the quadrilateral is a parallelogram.  Given: Quad. MNPQ;   and   Prove: MNPQ is a parallelogram S1. R1. Given S2. Draw diagonal   R2. S3. R3. Identity S4. R4. SSS S5.   R5. S6. R6. If 2 lines are cut by a trans. so that alternate interior angles are congruent, these lines are parallel. S7.   R7. S8.   R8. S9. R9. Prove: MNPQ is a parallelogram
S1. R1. Given
S2. Draw diagonal   -Provide the missing statements abd nissing reasons for the proof of this theorem.  If both pairs of opposite sides of a quadrilateral are congruent, the quadrilateral is a parallelogram.  Given: Quad. MNPQ;   and   Prove: MNPQ is a parallelogram S1. R1. Given S2. Draw diagonal   R2. S3. R3. Identity S4. R4. SSS S5.   R5. S6. R6. If 2 lines are cut by a trans. so that alternate interior angles are congruent, these lines are parallel. S7.   R7. S8.   R8. S9. R9. R2.
S3. R3. Identity
S4. R4. SSS
S5.   -Provide the missing statements abd nissing reasons for the proof of this theorem.  If both pairs of opposite sides of a quadrilateral are congruent, the quadrilateral is a parallelogram.  Given: Quad. MNPQ;   and   Prove: MNPQ is a parallelogram S1. R1. Given S2. Draw diagonal   R2. S3. R3. Identity S4. R4. SSS S5.   R5. S6. R6. If 2 lines are cut by a trans. so that alternate interior angles are congruent, these lines are parallel. S7.   R7. S8.   R8. S9. R9. R5.
S6. R6. If 2 lines are cut by a trans. so that alternate interior angles
are congruent, these lines are parallel.
S7.   -Provide the missing statements abd nissing reasons for the proof of this theorem.  If both pairs of opposite sides of a quadrilateral are congruent, the quadrilateral is a parallelogram.  Given: Quad. MNPQ;   and   Prove: MNPQ is a parallelogram S1. R1. Given S2. Draw diagonal   R2. S3. R3. Identity S4. R4. SSS S5.   R5. S6. R6. If 2 lines are cut by a trans. so that alternate interior angles are congruent, these lines are parallel. S7.   R7. S8.   R8. S9. R9. R7.
S8.   -Provide the missing statements abd nissing reasons for the proof of this theorem.  If both pairs of opposite sides of a quadrilateral are congruent, the quadrilateral is a parallelogram.  Given: Quad. MNPQ;   and   Prove: MNPQ is a parallelogram S1. R1. Given S2. Draw diagonal   R2. S3. R3. Identity S4. R4. SSS S5.   R5. S6. R6. If 2 lines are cut by a trans. so that alternate interior angles are congruent, these lines are parallel. S7.   R7. S8.   R8. S9. R9. R8.
S9. R9.

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S1. Quad. MNPQ; blured image and blured image R2. Thro...

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