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The regular theorems/postulates are used when dealing with measures and angles with numbers. Converse of are used when you are talking about parrellel lines.

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You use the regular theorems when you are trying to find angles and converse of when trying to prove that lines are parallel

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You use regular theorems and postulates when you are proving points and angles forming lines.
You use converse of when you are proving points transversal or parallel.

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You use the normal post's and theorems when you are proving the diffrence for finding parallel lines when you use the new ones instead of the normal post's and theromes

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You use  the regular theorems/postulates when you are proving a given problem and converse of theorems/postulates when you are proving transversal lines

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You use regular theorems and postulates when

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You use"converse of" when you are proving parallelity and you use regular theorems and postulates when you are not.

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You use "converse of" when you are proving that 2 lines are parallel. You use the regular version when you are trying to find the angle measures between 2 parallel lines

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You use "Converse of" when you are trying to prove that lines are parallel. You use the "regular" theorems and postulates when you are describing the lines and or points on/in/outside of the lines

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You use “converse of” when proving if 2 lines are parallel. You use regular theorems when solving a regular proof without trying to prove if two lines are parallel or not.

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You use the regular theorems/postulates when you try to find and angles measurement and converse is when you prove that two lines are parallel

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When do I use the "regular" theorems/postulates versus the "converse of" theorems/postulates?

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When do I use the "regular" theorems/postulates versus the "converse of" theorems/postulates?

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You would use the "converse of" theorems/postulates when you are trying to give proof or reasoning for statements. Doing so would be the "mathematical" way to indicate you are proffing. You would use the "regular" theorem/postulate to justify your answer statement.

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You use converse theorems and post. when you are proving lines are parallel. Regular is used to find angle measures.  

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You use converse theorems and post. when you are proving lines are parallel. Regular is used to find angle measures.  

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You use "converse of" when you are trying to prove that 2 line are parallel. You use the "regular" when you are are trying to prove anything else

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When do you use "regular theorems" verses the converse of theorems

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When do you use "regular theorems" verses the converse of theorems

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When using converse of theorems , we use them to prove why lines are parallel. If the lines are lines are parallel then they will have congruent angle properties. This allows us to create theorems to prove why they create parallel lines. You use regular theorems to find missing angle measurements.

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You use them when you have to prove something is parallel.

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You use them when you have to prove something is parallel.

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You use "converse of" when you prove that two lines aren't parallel to eachother. You use "regular" when you

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You use converse of when proving that two lines are parallel and regular ones when comparing lines and angles.

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When you are using converse you are talking about if two lines are parallel. You use the "regular" version when you are trying to find the angle measures of 2 parallel lines

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You use converse of when you are proving lines to be parallel and you use the normal notation when you are proving them to be certain angle measurements.

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You would use "converse of" when you're proving or trying to find two parallel lines and you use the regular theorems/ postulates when you're not trying to find out if lines are parallel

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you use the converse when you are proving two lines are parallel and you use regular when you are finding the measure of two angles 

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you use the converse when you are proving two lines are parallel and you use regular when you are finding the measure of two angles 

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when you’re proving a problem you use the normal post’s and theorems 

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when you’re proving a problem you use the normal post’s and theorems 

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You use “converse of” postulates/theorums when you’re proving 2 lines are parallel and the “regular” theorums/postulates when you are proving 2

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You use “converse of” when you are proving that 2 lines are parallel, and the “regular” when  you are finding measures of angles.