'Alt int angles' diaporamas de présentation

Lesson 4.4 - 4.5 Proving Triangles Congruent

Lesson 4.4 - 4.5 Proving Triangles Congruent. Triangle Congruency Short-Cuts. If you can prove one of the following short cuts, you have two congruent triangles SSS (side-side-side) SAS (side-angle-side) ASA (angle-side-angle) AAS (angle-angle-side) HL (hypotenuse-leg) right triangles only!.

1.54k views • 98 slides

Lesson 4.4 - 4.5 Proving Triangles Congruent

Lesson 4.4 - 4.5 Proving Triangles Congruent. Triangle Congruency Short-Cuts. If you can prove one of the following short cuts, you have two congruent triangles SSS (side-side-side) SAS (side-angle-side) ASA (angle-side-angle) AAS (angle-angle-side) HL (hypotenuse-leg) right triangles only!.

1.47k views • 98 slides

Bell Work Wednesday, August 7, 2013

Bell Work Wednesday, August 7, 2013. List two acts that will results in a student having a teacher conference. Standard. Congruency postulates, SSS, SAS, ASA, & AAS. Essential Question. How does learning the congruency postulates help me prove that two triangle are congruent?. Closing.

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Bell Work Tuesday, August 6, 2013

Bell Work Tuesday, August 6, 2013. List two acts that will results in a student going to ISS for one day. Closing. See nature by numbers video: http://www.youtube.com/watch?v=kkGeOWYOFoA

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Triangle Congruence SSS, SAS, ASA, & AAS

Triangle Congruence SSS, SAS, ASA, & AAS. Proving Triangles Congruent. F. B. A. C. E. D. The Idea of a Congruence. Two geometric figures with exactly the same size and shape. How much do you need to know. . . . . . about two triangles to prove that they

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Warm UP!

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Warm UP!

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Congruence, Triangles & CPCTC

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Congruent triangles have congruent sides and congruent angles.

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Review for Ch 3 Test worth 60% of your overall grade ?? . .

Review for Ch 3 Test worth 60% of your overall grade ?? . . What kind of ?angles are 1 ?and 5?. What kind ?of angles ?are 6 and ?8?. Set it up and solve. They are alt int angles. What kind of ?angles are 7 and 3. Yes. The corresponding angles are congruent.

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CCGPS Analytic Geometry (8-19-13)

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11. No, need ?MKJ ? ?MKL

11. No, need ?MKJ ? ?MKL 12. Yes, by Alt Int Angles ?SRT ? ?UTR and ?STR ? ?URT; RT ? RT (reflex) so ? RST ? ? TUR by ASA 13. ?A ? ?D Given ?C ? ?F AAS 14. No need to know ?K and ?H are rt ?s

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