cal C) CPC F - Weebly

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Lesson 7-3 Geometry Write the statements and justifications for the proof. Mark your figure. 1. Given: 5 is the midpoint of ff. TR z VR Prove: Z T = Z V Conclu Jus -C. Given de9 oc s 3 gee\extve Prop. 00 congruence h Osss OCPcF 2. Given: Sis the midpoint of ÄÄ. S is the midpoint of CD Prove: ZA z- LB C) S 05 A <ßSC 5 O Gwen cal C) CPC F c S page 1

Transcript of cal C) CPC F - Weebly

Page 1: cal C) CPC F - Weebly

Lesson 7-3 Geometry

Write the statements and justifications for the proof. Mark yourfigure.

1. Given: 5 is the midpoint of ff. TR z VR

Prove: Z T = Z V

Conclu Jus -C.

Given

de9 ocs

3 gee\extve Prop. 00 congruence

h OsssOCPcF

2. Given: Sis the midpoint of ÄÄ. S is the midpoint of CD

Prove: ZA z- LB

C) S

05A <ßSC

5

O Gwen

cal

C) CPC F

c

S

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3. Given: ZI Z2 and Z3 Z4

prove: AC- AD1

Con

c

2Coguence

3

@cpcF

4. Given ZY XW and ZW

Prove: ZZ

Iven

OgeAexwe

zy yYw 3 SSS

c.i cpcg

Geometry Lesson 7-3 PP

B

z

w xop corgruence

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5. Given zl Z2 and xz

Prove: XW YW

z

12

x w

h CQCÉ Theorem.

6. Given: M is the midpoint of and LTE Z V

sProve: TR = vs

UIs/ er e)

2 TM

Ye(fical Qng\C Theorem

ZAVMS q

Geometry Lesson 7-3 PP page 3

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7. Given: N is the midpoint of AB, AX m, and NX NY.

Prove: ZX ZY x

@DRxt\J?

8. Given:

Given

@dee Q

pot

A N BSSS

s -Tbeo(em

MN and NJ

Prove:ZN=zK

O GivenKM

@JM @gemeKIve propo? Congruence.

3 335

cpcr

Geometry Lesson 7-3 PP page 4

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Back to Le so 7-3 Answer Page

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7-3B Le son Master Questions on SPUR ObjectivesSee Student Edition pages 445—449 for objectives.

PROPERTIES Objective D and E

In 1-3, give a justification for each conclusion.

1. Given DTFS is a rhombus.

Prove ADES AFET

Conclusions

1. DTFS is a rhombus.

2.

3. ST lies on the -L bisector of ED; 3.

FD lies on the -L bisector of ST.

5. ADES AFET 5.

Given U ZK; N is the midpoint ofjR.

Justifications

J

Prove Z-JMN ZKMN

Conclusions

3. N is the midpoint ofjR.

5. AJMN AKMN

6. ZJMN = LKMN

284 Geometry

2.

3.

4.

5.

Justifications

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Back to Leggon 7-3 Answer Page

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7-3B page 2

3. Given bisects ZQGR and ZQHR.

Prove GQ GR

Conclusions

1. bisects ZQGR and ZQHR.

2. LQGH ZRGH;

ZGHQ ZGHR

4. AGHQ = AGHR

in 4 and 5, write a proof.

4. Given ÜQ Il T, UP—RP

Prove AUQP ARVP

Concl

l. TQ//TR

5. GivenProve ST

s

Concluoionø

o

3, SC *OCX

Justifications

1.

2.

3.

5. C PCI'

2. parallel LIES

3, AA S

x

Juohficaftns

I &wens

2, Def of Circ/c

LILSAS

Geometry 285