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Triangle proofs

Triangle proofs

Assessment

Presentation

Mathematics

6th - 12th Grade

Easy

CCSS
HSG.SRT.B.5

Standards-aligned

Created by

Asesor de Agujeros Negros

Used 7+ times

FREE Resource

9 Slides • 16 Questions

1

Triangle proofs

By: Jacob Preis

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2

Here is a reference sheet. make sure to take a picture of it!

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3

Poll

Question image

Warm-up: What word appropriately goes into the box. (don't worry this is a poll so you won't be marked as wrong!)

definition of midpoint

SAS

Given

vertical angles are congruent

4

basic triangle proofs

  • should be easy!

  • Helps you know why the triangles are congruent.

  • you can do the same thing with transversals(we are not doing that yet)

5

Poll

what do you think about triangle proofs so far?

AWESOME!😎😎😎😎🐈🐈😉

good.😐😐😐

NOT GOOD AT ALL.😠😠😠😠😩😩😤

6

Multiple Choice

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Identify the missing statement or reason. (this is just for practice to see if you remember this.)

1

Reflexive Property

2

Definition of Midpoint

3

Given

4

Vertical Angles Theorem

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Open Ended

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what do you recognize about reflexive property? (perhaps when we did reflections across the axis...)

8

Here are some examples od Statements there are!

9

here of some examples for the reasons

  • Vertical Angles are congruent

  • definition of bisector

  • definition of perpendicular bisector

  • definition of midpoint

10

Poll

Do you think you got this?

YES😎😎

NO😕😕😤

11

Part 2: practice quiz

By: Jacob Preis

12

Open Ended

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Practice Q1: Given:

 LN NP\overline{LN}\ \cong\overline{NP}  and  MN NO\overline{MN}\ \cong\overline{NO}  
Prove:  ΔLNMΔPNO\Delta LNM\cong\Delta PNO  

13

Open Ended

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Practice Q2: Given:


 IF HG\overline{IF}\ \cong\overline{HG}  and  FG IH\overline{FG}\ \cong\overline{IH}  
Prove:
 ΔIFGΔGHI\Delta IFG\cong\Delta GHI  

14

Open Ended

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Practice Q3: Given:


 ST UP\overline{ST}\ \cong\overline{UP}  and  STU TUP\angle STU\ \cong\angle TUP  
Prove: 
 ΔSTU ΔPUT\Delta STU\ \cong\Delta PUT  

15

Open Ended

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practice Q4: Given:

 TU UV\overline{TU}\ \cong\overline{UV}  and M is the midpoint of  VT\overline{VT}  
Prove:
 ΔTUMΔVUM\Delta TUM\cong\Delta VUM  

16

Poll

How well do you think you have done on a scale from 1 - 5?

1

2

3

4

5

17

Part 3: Graded quiz

By: Jacob Preis

18

Fill in the Blank

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Q1: fill in the blank:

(hint: it either SSS, SAS, or ASA)

19

Open Ended

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Q2: Given:


 TS QR\overline{TS}\ \cong\overline{QR}  and  RSQT\overline{RS}\cong\overline{QT}  
Prove:
 ΔQRS ΔSRQ\Delta QRS\ \cong\Delta SRQ  

20

Open Ended

Q3: Given:


Point S is midpoint of  HI and LT\overline{HI}\ and\ \overline{LT}  
Prove:
 ΔLSHΔIST\Delta LSH\cong\Delta IST  
(Hint: Draw it on a piece of paper!!!)

21

Open Ended

Q4: Given:


 ADBC\overline{AD}\cong\overline{BC}  and  BDABDC\angle BDA\cong\angle BDC  
Prove:

 ΔABDΔBDC\Delta ABD\cong\Delta BDC  
(hint: REMEMBER TO DRAW IT ON A PIECE OF PAPER SENSE THERE IS NO PICTURE)

22

Open Ended

Q5: Given:


 WXSYXS\angle WXS\cong\angle YXS  and  WSXYSX\angle WSX\cong\angle YSX  


Prove: 

 ΔWXSΔYXS\Delta WXS\cong\Delta YXS  
(hint: don't forget to draw it out sense there is not a picture.)

23

END OF QUIZ

24

Poll

How do you feel about all this?

AWESOME!!!👍👍😎😎🐱🐱

good.😐😐

THE WORST.😩😩😩😠😠

25

The End!

Thanks for completing this!

Triangle proofs

By: Jacob Preis

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