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Fall Final 2020_Geometry Honors

Last updated over 5 years ago

33 questions

1

1

Question 1

1.

1

Question 2

2.

Standard: G.G-CO.C.10 Prove theorems about triangles.

x = _______

1

1

Question 4

4.

Standard: G.G-CO.C.10 Prove theorems about triangles.

m<A=________

1

1

Question 7

7.

1

Question 8

8.

G.G-CO.C.11 Prove theorems about parallelograms

x = ________

1

1

1

1

Question 12

12.

m<S = ______

1

Question 13

13.

Find the value of x

1

1

1

1

Question 17

17.

x = _____

1

1

1

1

1

1

1

1

1

1

1

1

1

1

1

1

Question 33

33.

x = _____

Standard: G.G-CO.A.1 - Know precise definitions.

If two or more points lie on a same line, it is known as____

Co-planar

Colinear

Plane

Line Segment

Question 3

3.

m<A=______

Question 5

5.

Side AC =

Question 6

6.

x = ______

Standards: G.G-CO.C.11 Prove theorems about parallelograms

a = 3; b = -1

a = -3; b = 1

a=3; b=1

None of these

Question 9

9.

Write the value of the angle V: m<V = ____

Question 10

10.

Question 11

11.

Question 14

14.

x = ______

Question 15

15.

Question 16

16.

Find the value of x

Question 18

18.

Question 19

19.

Solve ONLY for the length of AB

Question 20

20.

Question 21

21.

Question 22

22.

Question 23

23.

Question 24

24.

Question 25

25.

Question 26

26.

Question 27

27.

Question 28

28.

Question 29

29.

Question 30

30.

Question 31

31.

Question 32

32.

Standard: G.G-CO.A.1 - Know precise definitions.

What is the sum of the measures of the interior angles of a 27-gon?

A

B

C

D

If the sumof the interior angles of a polygon is 2340 degree, how many sides does the polygon have?

A

B

C

D

These lines are...

Parallel

Perpendicular

Neither

x = _____; y =____

x = -8; y = 21

x = 21; y = 8

x = 8 ; y = 21

x = 21; y = -8

Choose the valid option for the question

GK = 15; JK =25;
GJ = 20 ; GH =23

GK = 35; JK =25;
GJ = 10 ; GH =23

GK = 35; JK =25;
GJ = 40 ; GH =23

GK = 25; JK =25; 
GJ = 40 ; GH =23

Which options support the statement and reason for No. 1 and  2

AD is congruent to AB; Given

AC is congruent to itself; Alternate Interior Angles

Reflexive Property; Given

AC bisects <DAB; Given

<DAC is congruent to <BAC

Which options support the statement and reason for  No. 3 and 4

<DAC is congruent to <BAC; Vertical opposite Angle 

AC is congruent to itself; Alternate Interior Angles

AC is congruent to itself; Reflexive Property

AC is congruent to itself; Given

<DAC is congruent to <BAC; Def. of Angle Bisector

<DAC is congruent to <BAC; Given

Congruence Statement is_________

Triangle DCA is congruent to Triangle ABC

Triangle ADC is congruent to Triangle ABC

Triangle ADC is congruent to Triangle BAC

Write the name of the valid rule of Congruence

AAA

AAS

SSS

SAS

Not enough information

Which options support the statements with reasons for 1,2 and 3 of the proof.

AC is congruent to BE; Given

AB is congruent to CD; Given

AB || CD; Given

B is the mid point of DE; Given

D is the mid point of BE

Which options support the statements with reasons for 4 and 5.

<ADB is congruent to <CED; Alternate interior Angle

<ABD is congruent to <CDE; Alternate exterior Angle

<ABD is congruent to <CDE; Corresponding Angle

<ABD is congruent to <CDE; Vertical Opposite Angle

<ABD is congruent to <CDE; Def. of Angle bisector

<ABD is congruent to <CDE; Alternate interior Angle

BD is congruent to DE; Angle bisector

BD is congruent to DE; def. of mid point

BD is congruent to DE; Reflexive Property

Congruence Statement______

Triangle ADB is congruent to Triangle CDE

Triangle ABD is congruent to Triangle CDE

Triangle ABD is congruent to Triangle CED

Triangle ABD is congruent to Triangle DEC

Congruence Rule/Theorem/Postulates_____

AAA

ASA

SAS

SSS

Not enough information

Congruence Rule/Theorem_____

AAA

ASA

SAS

SSS

Not enough information

Congruence Rule_____

AAS

ASA

SAS

SSS

Not enough information

Congruence Rule_____

AAS

ASA

SAS

SSS

Not enough information

Congruence Rule_____

AAA

ASA

SAS

SSS

Not enough information