AGT Ch. 2_JPop by JULIA POP https://padlet.com/jpop/nv9wkd2cgmuv Made with a lightning strike of genius en-us 2017-09-12 11:38:11 UTC 2023-04-16 16:12:26 UTC hello@padlet.com Perpendicularity can not be assumed. If lines, segments, or rays intersect to form right angles then they are perpendicular. jpop https://padlet.com/jpop/nv9wkd2cgmuv/wish/188883287 2017-09-19 13:37:39 UTC https://padlet.com/jpop/nv9wkd2cgmuv/wish/188883287 If 2 angles sum to 90 degrees then they are complementary jpop https://padlet.com/jpop/nv9wkd2cgmuv/wish/188886063
If 2 angles sum to 180 degrees then they are  supplementary

If you add adjacent in either of those proofs you can claim to be right or straight angles]]> 2017-09-19 13:41:55 UTC https://padlet.com/jpop/nv9wkd2cgmuv/wish/188886063 If two angles are supp or comp to the same angle then they are congruent. jpop https://padlet.com/jpop/nv9wkd2cgmuv/wish/188890619
If two angles are supp or comp to congruent angles then they are congruent.
 ]]> 2017-09-19 13:49:48 UTC https://padlet.com/jpop/nv9wkd2cgmuv/wish/188890619 If congruent segments or angles are added to congruent segments or angles then the sums are congruent. jpop https://padlet.com/jpop/nv9wkd2cgmuv/wish/188892799
REFLEXIVE PROP
Angles are congruent to themselves

]]> 2017-09-19 13:53:40 UTC https://padlet.com/jpop/nv9wkd2cgmuv/wish/188892799 Subtraction jpop https://padlet.com/jpop/nv9wkd2cgmuv/wish/188946157 If congruent segments or angles are subtracted from congruent segments or angles then the differences are congruent. ]]> 2017-09-19 15:25:02 UTC https://padlet.com/jpop/nv9wkd2cgmuv/wish/188946157 Knowing that both angles/ segs are bisected or trisected lets you know that the angle is being doubled or tripled. jpop https://padlet.com/jpop/nv9wkd2cgmuv/wish/188946747 2017-09-19 15:25:54 UTC https://padlet.com/jpop/nv9wkd2cgmuv/wish/188946747 If angles or segs are congruent, then their like doubles and triples are congruent. jpop https://padlet.com/jpop/nv9wkd2cgmuv/wish/188947241 2017-09-19 15:26:42 UTC https://padlet.com/jpop/nv9wkd2cgmuv/wish/188947241 If congruent segs are bisected then their like halves or thirds are congruent. jpop https://padlet.com/jpop/nv9wkd2cgmuv/wish/188948143 2017-09-19 15:28:18 UTC https://padlet.com/jpop/nv9wkd2cgmuv/wish/188948143 Substitution is used to plug in for values. Use the transitive property to connect a chain of congruence. jpop https://padlet.com/jpop/nv9wkd2cgmuv/wish/188949028 TRANSITIVE PROPERTY
If angles or segs are congruent to the same angle or seg then they are congruent.]]> 2017-09-19 15:29:57 UTC https://padlet.com/jpop/nv9wkd2cgmuv/wish/188949028 Opposite rays are two collinear rays that have a common endpoint and extend in different directions. jpop https://padlet.com/jpop/nv9wkd2cgmuv/wish/188950812 2017-09-19 15:33:05 UTC https://padlet.com/jpop/nv9wkd2cgmuv/wish/188950812 Two angles are vertical angles if the rays forming the sides of one and the rays forming the sides of the other are opposite rays. jpop https://padlet.com/jpop/nv9wkd2cgmuv/wish/188951103 2017-09-19 15:33:34 UTC https://padlet.com/jpop/nv9wkd2cgmuv/wish/188951103 I have developed a better understanding of different theorems by reviewing my notes, and doing extra problems. I also created a study guide with all the theorems used so far. Overall I improved by correcting and noting the mistakes I made on the quiz, and noting what I can do to prevent them. It helped me to make a list of things to remember, so I can focus on studying things I have trouble with instead of things I already know. I feel very confident for the upcoming test because of the work I have done to prepare. jpop https://padlet.com/jpop/nv9wkd2cgmuv/wish/188952932 2017-09-19 15:36:42 UTC https://padlet.com/jpop/nv9wkd2cgmuv/wish/188952932 Five Step Procedure is how we write complicated proofs. jpop https://padlet.com/jpop/nv9wkd2cgmuv/wish/188963695 2017-09-19 15:55:26 UTC https://padlet.com/jpop/nv9wkd2cgmuv/wish/188963695 jpop https://padlet.com/jpop/nv9wkd2cgmuv/wish/188966075 2017-09-19 16:00:01 UTC https://padlet.com/jpop/nv9wkd2cgmuv/wish/188966075 jpop https://padlet.com/jpop/nv9wkd2cgmuv/wish/188966587 2017-09-19 16:01:04 UTC https://padlet.com/jpop/nv9wkd2cgmuv/wish/188966587 jpop https://padlet.com/jpop/nv9wkd2cgmuv/wish/188966738 2017-09-19 16:01:24 UTC https://padlet.com/jpop/nv9wkd2cgmuv/wish/188966738 jpop https://padlet.com/jpop/nv9wkd2cgmuv/wish/188966892 2017-09-19 16:01:48 UTC https://padlet.com/jpop/nv9wkd2cgmuv/wish/188966892 jpop https://padlet.com/jpop/nv9wkd2cgmuv/wish/188967128 2017-09-19 16:02:19 UTC https://padlet.com/jpop/nv9wkd2cgmuv/wish/188967128 jpop https://padlet.com/jpop/nv9wkd2cgmuv/wish/188967284 2017-09-19 16:02:38 UTC https://padlet.com/jpop/nv9wkd2cgmuv/wish/188967284 jpop https://padlet.com/jpop/nv9wkd2cgmuv/wish/188967442 2017-09-19 16:02:56 UTC https://padlet.com/jpop/nv9wkd2cgmuv/wish/188967442 jpop https://padlet.com/jpop/nv9wkd2cgmuv/wish/188967690 2017-09-19 16:03:29 UTC https://padlet.com/jpop/nv9wkd2cgmuv/wish/188967690 jpop https://padlet.com/jpop/nv9wkd2cgmuv/wish/188967733 2017-09-19 16:03:35 UTC https://padlet.com/jpop/nv9wkd2cgmuv/wish/188967733 jpop https://padlet.com/jpop/nv9wkd2cgmuv/wish/188967775 2017-09-19 16:03:44 UTC https://padlet.com/jpop/nv9wkd2cgmuv/wish/188967775