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Complete the proof. This will have to be typed out. Type the statement/reason number, the statement, followed by the reason. Repeat for each statement/reason combination until the proof is complete. (For example: 2) Angle 6 is congruent to angle 7, if two lines parallel then alternate interior angles congruent. 3) Angle 6 is equal to angle 7, definition of congruent. etc) *

User Wislo
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Final answer:

To complete a proof, you need to follow a systematic approach. Start by identifying the known information and the desired result. Then, use logical deductions and known properties to make statements and provide reasons. Continue this process until the proof is complete. Finally, review and revise the proof for clarity and coherence.

Step-by-step explanation:

Step 1. Start with the given information and identify the knowns.
Step 2. Determine the appropriate equation(s) or theorem(s) to use in the proof.
Step 3. Write down the statements and their corresponding reasons, using logical deductions and known properties.
Step 4. Continue making logical deductions and citing the appropriate reasons until the proof is complete.
Step 5. Review the proof to ensure it is well-organized, clear, and logically sound.
Step 6. If necessary, make any revisions or corrections to improve the clarity and coherence of the proof.

User Said Savci
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