6.2-6.3 Parallelogram Quiz Review 13-14 PDF

Title 6.2-6.3 Parallelogram Quiz Review 13-14
Course Discrete Math
Institution Los Medanos College
Pages 5
File Size 287.5 KB
File Type PDF
Total Downloads 66
Total Views 184

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Download 6.2-6.3 Parallelogram Quiz Review 13-14 PDF


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Ge o me t r yQu i zPa r a l l e l o g r a mREVI EW6 . 2 6 . 3

Na me _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _

1. Definition of a Parallelogram: Properties: Sides 2.

Angles

Diagonals

3.

5.

4.

6.

F i l l i nt h eb l a n kwi t ht hec o r r e c two r d. 7 .T h eo p p o s i t es i d e so f ap a r a l l e l o g r a ma r e_ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ . 8 .T h eo p p o s i t ea n g l e so f ap a r a l l e l o g r a ma r e_ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ .

CHOICES Congruent Supplementary Bisect

9 .T h ec o n s e c u t i v ea n g l e so f ap a r a l l e l o g r a ma r e_ _ _ _ _ _ _ _ _ _ _ _ _ _ _ . 1 0 .T h ed i a g o n a l so f ap a r a l l e l o gr a m_ _ _ _ _ _ _ _ _ _ _ _ _ _e a c ho t h e r .

St u d yt h e s ep r o p e r t i e s ! Th e r ewi l l b eq u e s t i o n sl i k et h i so nt h e q u i z !

L o o ka tt h ema r k i n g so nt h ep i c t u r et od e t e r mi n ei ft heq u a d r i l a t e r a l i sap a r a l l e l og r a m, a n di fs o, wh y . Ch oi c e sa r e : Opp o s i t es i d e sa r e.

Op p o s i t es i d e sa r e| | .

Op p o s i t ea n g l e sa r e.

Co n s e c u t i v ea n g l e sa r e s u p p l e me n t a r y .

Di a g o n a l sb i s e c te a c ho t he r .

Notap a r a l l e l o g r a m( Non e )

1 1 .

1 2 .

1 3 .

1 4

1 5 .

1 6 .

1 7 .

1 8 .

F i n dt h eme a s u r eo fe a c ha n g l eo rl e n g t ho fe a c hs e g me n t . 1 9 .RT VWi saP ARALL EL OGRAM 2 0 .MK GFi saP ARAL L EL OGRAM

WV= _ _ _ _ _ _ _

2 1 .AE SNi saP ARALL EL OGRAM

VT= _ _ _ _ _ _ _ _ m1 = _ _ _ _ _ _ _ mKF G= _ _ _ _ _ _

mR= _ _ _ _ _ _ _ mMF G= _ _ _ _ _ mM= _ _ _ _ _ _

m1 = _ _ _ _ _ _ mANS= _ _ _ _ _ _

mG= _ _ _ _ _ _

mNAE= _ _ _ _ m2 = _ _ _ _ _ _

MK= _ _ _ _ _ _ _ _ KG= _ _ _ _ _ _ _ _ _ _ _

m3 = _ _ _ _ _ _ _ mET S= _ _ _ _ _ _

mT = _ _ _ _ _ _ mV= _ _ _ _ _ _ A T=_ _ _ _ _ _ AS= _ _ _ _ _ _ NT = _ _ _ _ _ _ NE= _ _ _ _ _ _

J KL Mi sap a r a l l e l o g r a m. F i n dJ Ka n dKL. 2 2 .

J K=_ _ _ _ _ _ _KL=_ _ _ _ _ _ _ _

2 3 .

WXYZi sapa r a l l e l o g r a m. F i n dt h emi s s i n ga n g l eme a s u r e s . 2 4 .

J K=_ _ _ _ _ _ _KL=_ _ _ _ _ _ _ _

2 5 .

mX=_ _ _ _ _ _mW=_ _ _ _ _ _ mY=_ _ _ _ _

BCDEi sapa r a l l e l o g r a m. F i n dt h es e g me nt s . 2 6 . 2 7 .

DF=_ _ _ _ _ _ _BD=_ _ _ _ _ _ _ _

DF=_ _ _ _ _ _ _FB=_ _ _ _ _ _ _ _

mZ=_ _ _ _ _mW =_ _ _ _ _ _ mY=_ _ _ _

2 8 .

mC=_ _ _ _ _mD=_ _ _ _ CD= _ _ _ _AD= _ _ _ _ _

2 9 .a .mF=_ _ _ _ _ _ _ b .mF GH=_ _ _ _ _ c .m2=_ _ _ _ _ _ _ d .m1=_ _ _ _ _ _ _

3 0 .a .mS=_ _ _ _ _ _

3 1 . a .m1=_ _ _ _ _ _

b .mPT S=_ _ _ _ _ _

b .m2=_ _ _ _ _ _

c .m3=_ _ _ _ _ _

c .m3=_ _ _ _ _ _

d .m2=_ _ _ _ _ _

d .AX=_ _ _ _ _AC= _ _ _ _ _

3 2 .a .BX_ _ _ _ _ _ _ b .BD_ _ _ _ _ _ _ c .X C_ _ _ _ _ _ _ d .AC _ _ _ _ _ _ _ Us et hep r o pe r t i e sofp a r a l l e l o g r a mst owr i t ea n ds o l v ea na l g e b r a i ce q u a t i o nf o re a c hp i c t ur e . 3 3 . 3 4 . 3 5 .

Pa r a l l e l o g r a mRu l e :

Pa r a l l e l o g r a mRu l e :

Pa r a l l e l o g r a mRu l e :

Re l a t i o n s h i p :Co n g r u e n t o r Su p p l e me n t a r y

Re l a t i o n s h i p :Co n g r u e n t o r Su p p l e me n t a r y

Re l a t i o n s h i p :Co n g r u e n t o r Su p p l e me n t a r y

Eq u a t i o n :

Eq u a t i o n :

Eq u a t i o n :

x=_ _ _ _ _ _ _

x=_ _ _ _ _ _ _

x=_ _ _ _ _ _ _

Us et hep r o pe r t i e sofp a r a l l e l o g r a mst owr i t ea n ds o l v ea na l g e b r a i ce q u a t i o nf o re a c hp i c t ur e .F i n dxa n dy . 3 6 . 3 7 .

Pa r a l l e l o g r a mRu l e :

Pa r a l l e l o g r a mRu l e :

Re l a t i o n s h i p :Co n g r u e n t o r Su p p l e me n t a r y

Re l a t i o n s h i p :Co n g r u e n t o r Su p p l e me n t a r y

Eq u a t i o n :

Eq u a t i o n :

x=_ _ _ _ _ _ _ y=_ _ _ _ _ _ _

x=_ _ _ _ _ _ _ y=_ _ _ _ _ _ _

m 

y2  y1 x 2  x1

3 8 .F i n dt h es l o peo fe a c hs e g me ntt od e t e r mi n ei ft heq u a d r i l a t e r a l i sap a r a l l e l o gr a m. Sl o p eo fAB

Sl o p eo fCD

Sl o p eo fBC

Sl o p eo fAD

a .Wh i c hs e g me n t sh a v et h eSAMESL OPE?_ _ _ _ _ _ _ _ &_ _ _ _ _ _ _a n d_ _ _ _ _ _ _ &_ _ _ _ _ _ _ b .L i n e st h a t a r eP ARAL LELh a v et h es a mes l o p e . So , wh i c hs e g me n t sa r ep a r a l l e l ?_ _ _ _ _ _ _ &_ _ _ _ _ _a n d _ _ _ _ _ _ _ &_ _ _ _ _ _

c .Wh yi sQu a d r i l a t e r a l ABCDap a r a l l e l o g r a m?...


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