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Regular is used for measures. Converse is used for parallel or not.

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To show if lines are parallel.

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“Theorems and postulates” are used when angle measures are given to you directly. While “converse of” is used to prove the parallelity of lines.

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You can use"converse of" theorems/postulates when having to prove if 2 lines are parallel, and you can use "regular" theorems/postulates when it tells you the 2 lines are parallel.

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Use

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You use regular postulates and theorem when you are proving angle equality. You use converse of theorum and postulates when you are proving lines that are parallel

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You use Converse of to prove something

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Regular theorems and postulates are to be used to explain certainties of angles, angle measures, lines, and their relations. "Converse of" is useable when one is trying to prove that lines are parallel, perpendicular, or otherwise.

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You use regular theorems and postulates when the proof is already given to you. You use "the converse of" when YOU have to determine whether the angles are parallel.

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When something is not parallel

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you use the "regular" theorems/postulates when proving an angle's measure or if it is congruent, thus you use the "converse of" theorems/postulates to prove if lines are parallel or not

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You use regular theorems when it tells you it's parallel. You use converse of theorems when you have to prove something is parallel.

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You can use regular theorems when you are associating angles and converse of when you are dealing with parallels

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You can use "regular" theorems when it associates primarily angles without the need of finding out if the lines are parallel or not. The time it is necessary to use the "converse of" is when it involves finding out if two lines are parallel or not through the transversal and the angles.

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You use regular theorems/postulates when you are trying to prove angles or when you know that the two lines are parallel.You use “converse of” when you are proving that 2 lines are parallel.

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You use regular postulates when proving an angles measure or proving congruency, converses are used when proving angles are congruent by a transversal.

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You use re

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You use the regular theorems/postulates when you aren't trying to prove if something is parallel. Using "converse of" you are trying to prove that lines are parallel

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When you are measuring parallel lines, you use converse of

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You

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You use the " converse of " theorems/postulate to figure out if a line is parallel to another line.

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You use “regular” theorems/postulates when you know two lines are parallel and are finding angle measurements. You use “converse of” theorems/postulates when you are proving two lines are parallel.

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Converse are used to find if lines are parallel. Regular are for angles or angle congruency.

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you use “regular” theorems/postulate for measures of angles. you use the “converse” of theorems/postulate to prove if the lines are parallel or not.

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You use “converse of” theorems/postulates when you are proving lines parallel. You use “regular” theorems/postulate are used to find angles with out having to find if the if the lines are parallel

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Regular theorems are used to find angle measurements and angle relationships when you know two lines are parallel, like with corresponding or alternate angles. “Converse of” is for proving if two lines are parallel by looking at the angles made by the transversal with the same rules as before.