help! You may prove each theorem using either a two-column, paragraph, or flow chart proof. No matter the type of proof you choose, it must demonstrate a logical progression from one step to the next. For each proof, you will need to create and submit to your instructor the initial, or given figures: lines, segments, angles, or triangles. You may do this by hand or using technology. Select a proof to receive directions on how to create the initial figure using GeoGebra and a reminder as to what you are trying to prove

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help! You may prove each theorem using either a two-column, paragraph, or flow chart proof. No matter the type of proof you choose, it must demonstrate a logical progression from one step to the next. For each proof, you will need to create and submit to your instructor the initial, or given figures: lines, segments, angles, or triangles. You may do this by hand or using technology. Select a proof to receive directions on how to create the initial figure using GeoGebra and a reminder as to what you are trying to prove

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Line and Angle Proofs (Choose two) Vertical Angle Theorem Corresponding Angles Theorem Alternate Interior Angles Theorem Equidistance of a Point on a Perpendicular Bisector Triangle Proofs (Choose two) Triangle Sum Theorem Isosceles Triangle Theorem Converse of the Isosceles Triangle Theorem Midsegment of a Triangle Theorem Concurrency of the Medians of a Triangle
you gotta be kidding. do your own homework!
I NEED HELP NOT ANSWERS

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i did this last month just read the book its all there :/

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