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you use converse when you have to prove that lines are parallel !!!!

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You use the converse of theorems/postulate when you are trying to prove that lines are parallel by looking at the positions of angles on its transversal

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You use the "converse of" theorems/postulates only when you want to prove if lines are parallel. When you already know the lines are parallel and want to find measures you use the regular theorems/postulates .

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You use the regular theorems/postulates

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You use converse when your trying to prove that lines are parrell, andTheorems when you are proving something that is not parrell.

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U use converse when they r supplementary

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The converse of theorums/postulates are used with parallel lines

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Yo you use the regular theroems1 vs. the converse theroems2, 1 use to find parallel lines and 2 to what matches in angles

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You use the regular theroems when proving a purpendicular or other line and use converse when you are only proving parallel lines

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You use the regular on wen you want to break somthin down if your doing angles thats when udo the converse one

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You use regular thereoms when angles
You use converse of when you use angle measures

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You use the converse of theorems/postulates when you are trying to prove that lines are parallel. You would use the regular theorems/postulates when you know that the lines are parallel and given proof.

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you use the converse of when you are trying to prove that lines are parrallell, and the regulate postulate when you are proving something other than that

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You use converse theorems and postulates when proving parallelity. You use regular theorems when you have been given that two lines are parallel and/or trying to find angle measures.

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You use the regular theorems/postulates when you are trying to prove the location and the degree of angles.

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You would use the regular angle theorems/postulates to determine the measures of the angles created by the transversal, knowing that the lines are parallel. You use the converse of theorems/postulates to determine if two lines with a transversal intersecting them are parallel.

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When to use regular or converse of theorems/postulates 

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When to use regular or converse of theorems/postulates 

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When you know two lines are parallel you want to use regular theorems/postulates. When you don’t know if the lines are parallel you want to use the “converse of” theorems/postulates.

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You use the converse of theorems to prove Parallelity of lines and angles that add to be supplementary. You use regular theorems to prove steps in an equation or problem.

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You use the regular theorems

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You use

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You use regular theorems/postulates when you are proving an angle, on the other hand converse of theorems/postulates are used to prove the line and exterior and interior.

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You use the regular theorems/postulates

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The "regular" theorems/postulates is only used when you know that two lines are parallel. The "Converse of" theorms/postulates is only used to prove that two lines are parallel.

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You use regular theorems when you are trying to find angle measures when you know 2 lines are parallel. You use "converse of " theroems when you are trying to prove if 2 lines are parallel

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When using the regular theorems you are trying to figure out the angle measures and you know that the lines are already parallel.
When using the converse of theorems you already know the angle measures or which ones are congruent and you are trying to figure out if the lines are parallel or not.

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You use the regular version of theorms/postulates when you are given that the lines are parallel. You use the converse of form when you have to prove that's the lines are parallel.