end of course geometryad ≅ bc which could be used to prove dca ≅ cdb? a (sss) if 3 sides of one...

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VIRGINIA STANDARDS OF LEARNING ASSESSMENTS Spring 2001 Released Test END OF COURSE GEOMETRY SESSION: 29 PAGE: 1 11/15/101 10:44 LOGIN IS-pam PATH: @sun1/xydisk2/CLS_psycorp/GRP_virginia/JOB_537591g11/DIV_g11geotest

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Page 1: END OF COURSE GEOMETRYAD ≅ BC Which could be used to prove DCA ≅ CDB? A (SSS) If 3 sides of one triangle are congruent to 3 sides of another triangle, then the triangles are congruent

VIRGINIA

STANDARDS OF LEARNING ASSESSMENTS

Spring 2001 Released Test

END OF COURSEGEOMETRY

SESSION: 29 PAGE: 1 11/15/101 10:44 LOGIN IS-pam PATH: @sun1/xydisk2/CLS_psycorp/GRP_virginia/JOB_537591g11/DIV_g11geotest

Page 2: END OF COURSE GEOMETRYAD ≅ BC Which could be used to prove DCA ≅ CDB? A (SSS) If 3 sides of one triangle are congruent to 3 sides of another triangle, then the triangles are congruent

Property of the Virginia Department of Education

� 2001 by the Commonwealth of Virginia Department of Education, James MonroeBuilding, 101 N. 14th Street, Richmond, Virginia, 23219. All rights reserved. Exceptas permitted by law, this material may not be reproduced or used in any form or byany means, electronic or mechanical, including photocopying or recording, or by anyinformation storage or retrieval system, without written permission from thecopyright owner. Commonwealth of Virginia public school educators may photocopy orprint any portion of these Released Tests for educational purposes without requestingpermission. All others should direct their requests to the Commonwealth of Virginia Department of Education at (804) 225-2102, Division of Assessment and Reporting.

SESSION: 19 PAGE: 2 11/14/101 8:38 LOGIN IS-pam PATH: @sun1/xydisk2/CLS_psycorp/GRP_virginia/JOB_537591g3/DIV_g3mathtest

Page 3: END OF COURSE GEOMETRYAD ≅ BC Which could be used to prove DCA ≅ CDB? A (SSS) If 3 sides of one triangle are congruent to 3 sides of another triangle, then the triangles are congruent

DIRECTIONSRead and solve each question. Then mark thespace on the answer sheet for the best answer.

SAMPLE

If �ABC is similar to �ADE, thenAB : AD � ? : AE. Which replaces the“?” to make the statement true?

A AC �

B AEC DED BC

1

If line a is parallel to line b, what ism∠∠1?

A 40� �

B 50�

C 90�

D 140�

2 A ladder is leaning against a house atan angle of 38� as shown in thediagram.

What is the measure of the angle, x,between the ladder and the ground?

F 38�

G 42�

H 52� �

J 142�

GY05

A201

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odes

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.AR1

A

B C

ED

a

b40°

1

38°

x

House Ladder

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Geometry

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Page 4: END OF COURSE GEOMETRYAD ≅ BC Which could be used to prove DCA ≅ CDB? A (SSS) If 3 sides of one triangle are congruent to 3 sides of another triangle, then the triangles are congruent

3 Lines AB and CD intersect at P. PR→

is perpendicular to AB←→

, and

m ∠APD � 170�.

What is the measure ∠DPB?

A 10� �

B 20�

C 30�

D 40�

4

This diagram shows how a periscopeworks. If the two mirrors are paralleland ∠1 ≅ ∠3, what is m∠6 whenm∠2 � 90�?

F 30�

G 45� �

H 50�

J 60�

5

Sides BC and AC of �ABC are extendedto form 2 sides of parallelogram CDEF.∠∠CAB and ∠∠CBA each measure 36�.What is the measure of ∠∠CFE?

A 36�

B 54�

C 72� �

D 108�

6

Using the information on the diagram,which is true?

F BD � EF

G BD � DE

H CB � BD

J CB � DE �

C

AP

R

B

D

mirror

mirror

1

3

4

6

2

5

B

A

C

D

E

F

B EGA

C

60° 40° 45°60°

D F

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Page 5: END OF COURSE GEOMETRYAD ≅ BC Which could be used to prove DCA ≅ CDB? A (SSS) If 3 sides of one triangle are congruent to 3 sides of another triangle, then the triangles are congruent

7

Line a is parallel to line b if —

A m∠4 � m∠2B m∠3 � m∠5C m∠4 � m∠5 �

D m∠3 � m∠2

8

Triangle ABC is a right triangle withthe right angle at C. Which arepossible measures for angle A andangle B?

F 48� and 50�

G 38� and 32�

H 52� and 38� �

J 52� and 128�

9 Which drawing shows the arcs for aconstruction of a perpendicular to aline from a point not on the line?1 2

3a

b

4

5 67 8

A

BC

A

B

C

D �

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Page 6: END OF COURSE GEOMETRYAD ≅ BC Which could be used to prove DCA ≅ CDB? A (SSS) If 3 sides of one triangle are congruent to 3 sides of another triangle, then the triangles are congruent

10 Use your compass and straightedge to

construct a line that is perpendicular

to KL←→

and passes through point K.

Which point lies on this perpendicular?

F WG XH Y �

J Z

11 Use your compass and straightedge toconstruct the bisector of ∠GHI.

Which point lies on this bisector?

A WB X �

C YD Z

12 Which conclusion logically follows thetrue statements?

“If negotiations fail, the baseball strikewill not end.”

“If the baseball strike does not end, theWorld Series will not be played.”

F If the baseball strike ends, the WorldSeries will be played.

G If negotiations do not fail, the baseballstrike will not end.

H If negotiations fail, the World Series willnot be played. �

J If negotiations fail, the World Series willbe played.

13 Let a represent “x is an odd number.”Let b represent “x is a multiple of 3.”

When x is 7, which of the following istrue?

A a ∧ bB a ∧ � b �

C � a ∧ bD � a ∧ � b

KZ

L

Y

XW

H

I

G

Z

Y

X

W

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Page 7: END OF COURSE GEOMETRYAD ≅ BC Which could be used to prove DCA ≅ CDB? A (SSS) If 3 sides of one triangle are congruent to 3 sides of another triangle, then the triangles are congruent

14

In the figure, AE �� 8, CE �� 12, andBE �� 5. What value for the measure ofDE would make �ABE similar to�CDE?

F 3.3G 7.5 �

H 8J 15

15

Given: AC ≅≅ BDAD ≅≅ BC

Which could be used to prove� DCA ≅≅ �CDB?

A (SSS) If 3 sides of one triangle arecongruent to 3 sides of another triangle,then the triangles are congruent. �

B (SAS) If 2 sides and the angle betweenthem in one triangle are congruent to 2sides and the angle between them inanother triangle, then the triangles arecongruent.

C (ASA) If 2 angles and the side betweenthem of one triangle are congruent to 2angles and the side between them ofanother triangle, then the triangles arecongruent.

D (AAS) If 2 angles and a side notbetween them are congruent to 2 anglesand a side not between them of anothertriangle, then the triangles arecongruent.

A B

D C

E

58

12?

A B

CD

E

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Page 8: END OF COURSE GEOMETRYAD ≅ BC Which could be used to prove DCA ≅ CDB? A (SSS) If 3 sides of one triangle are congruent to 3 sides of another triangle, then the triangles are congruent

16 On the shores of a river, surveyorsmarked locations, A, B, and C. Themeasure of ∠ACB � 70�, and themeasure of ∠ABC � 65�.

Which lists the distances betweenthese locations in order, least togreatest?

F A to B, B to C, A to CG B to C, A to B, A to CH B to C, A to C, A to B �

J A to C, A to B, B to C

17 Triangles ABC and EFG are similarwith measurements as shown.

What is the ratioACEG

?

A12

B57

C710

D79

18 Which of the following could be thelengths of the sides of �� ABC?

F AB � 12, BC � 15, AC � 2G AB � 9, BC � 15, CA � 4H AB � 150, BC � 100, CA � 50J AB � 10, BC � 8, AC � 12 �

A C

B

A B

C

G

E F

7

5

9

10

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Page 9: END OF COURSE GEOMETRYAD ≅ BC Which could be used to prove DCA ≅ CDB? A (SSS) If 3 sides of one triangle are congruent to 3 sides of another triangle, then the triangles are congruent

19 Three lookout towers are located atpoints A, B, and C on the section of anational forest shown in the drawing.

Which of the following statements istrue concerning �ABC formed by thetowers?

A m∠A is greatest. �

B m∠C is greatest.C m∠A is least.D m∠C is least.

20

A 20-foot ladder leaning against abuilding makes an angle of 60� with theground. How far from the base of thebuilding is the foot of the ladder?

F 5 ftG 8.2 ftH 10 ft �

J 17.3 ft

21

In the figure, �ABC is a right triangle.AD is perpendicular to BC, and themeasure of BD � 2 meters and DC � 8meters. What is the measure of AC?

A 2.8 mB 4.5 mC 8.9 m �

D 10.0 m

A

B

C

5,385m

4,123m

4,472m

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Page 10: END OF COURSE GEOMETRYAD ≅ BC Which could be used to prove DCA ≅ CDB? A (SSS) If 3 sides of one triangle are congruent to 3 sides of another triangle, then the triangles are congruent

22

An airplane is 34 ground miles fromthe end of the runway (GA) and 6 mileshigh (PG) when it begins its approachto the airport. To the nearest mile,what is the distance (PA) from theairplane to the end of the runway?

F 41 miG 39 miH 37 miJ 35 mi �

23

In circle O, ∠∠RST formed by chord RSand diameter ST has a measure of 30�.If the diameter is 12 centimeters, whatis the length of chord SR?

A 12�3 cm

B 12�2 cm

C 6�3 cm�

D 6�2 cm

24

If ABCD is a parallelogram, what arethe coordinates of B?

F (3, 7)G (5, 5)H (7, 8)J (7, 3) �

25 Which of the following quadrilateralscould have diagonals that arecongruent but do not bisect eachother?

A A rhombusB A rectangleC A parallelogramD A trapezoid �

GA

P

6 mi

34 mi

SO

R

T

A (2, 3) B (?, ?)

D (0, 0) C (5, 0)x

y

SESSION: 27 PAGE: 10 11/12/101 12:42 LOGIN IS-pam PATH: @sun1/xydisk2/CLS_psycorp/GRP_virginia/JOB_537591g11/DIV_g11geotest

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Page 11: END OF COURSE GEOMETRYAD ≅ BC Which could be used to prove DCA ≅ CDB? A (SSS) If 3 sides of one triangle are congruent to 3 sides of another triangle, then the triangles are congruent

26 Three vertices of a square havecoordinates (5, 1), (2, �2), and (�1, 1).You may want to plot the points on thisgrid.

What are the coordinates of the fourthvertex?

F (�2, 2)G (2, �2)H (2, 4) �

J (4, 2)

27 The figure has angle measures asshown.

What is the measure of ∠BCD?

A 120�

B 80�

C 60� �

D 30�

28

A floor tile is designed with aregular pentagon in the center of thetile with its sides extended. What isthe value of x?

F 72� �

G 90�

H 110�

J 120�

y

x

D

C

A B

5x + 10

3x3x

SESSION: 27 PAGE: 11 11/12/101 12:42 LOGIN IS-pam PATH: @sun1/xydisk2/CLS_psycorp/GRP_virginia/JOB_537591g11/DIV_g11geotest

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Page 12: END OF COURSE GEOMETRYAD ≅ BC Which could be used to prove DCA ≅ CDB? A (SSS) If 3 sides of one triangle are congruent to 3 sides of another triangle, then the triangles are congruent

29 Each exterior angle of a certainregular polygon measures 30�. Howmany sides does the polygon have?

A 6B 9C 10D 12 �

30

A circle for a game spinner is dividedinto 3 regions as shown. RP is adiameter. What is the area of theshaded sector ROS if RP � 8?

F 1.5 �

G 6 � �

H 24 �

J 72 �

31

Chords AB and CD intersect at R.Using the values shown in thediagram, what is the measure of RB?

A 6B 7.5 �

C 8D 9.5

45°O

S

PR

D

C

A

R

B5

23

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Page 13: END OF COURSE GEOMETRYAD ≅ BC Which could be used to prove DCA ≅ CDB? A (SSS) If 3 sides of one triangle are congruent to 3 sides of another triangle, then the triangles are congruent

32 The logo of an airline is a circleinscribed in a triangle.

If AF � 3 and AB � 11, then BD � ?

F 8 �

G 10H 11J 12

33

When inscribed in a certain circle,�ABC intercepts arcs as shown in thediagram. What is the measure of∠∠ BAC?

A 90�

B 70�

C 40�

D 20� �

AD

B

EF

C

140°

180°

A B

C

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Page 14: END OF COURSE GEOMETRYAD ≅ BC Which could be used to prove DCA ≅ CDB? A (SSS) If 3 sides of one triangle are congruent to 3 sides of another triangle, then the triangles are congruent

34 This is one view of a 3-dimensionalobject.

Which is a different view of the sameobject?

35

This is a scale drawing of a building.What is the actual height of thebuilding?

A 58.5 m �

B 71.5 mC 78 mD 84.5 m

36 What is the volume in cubic feet of arefrigerator whose interior is 4.5 feettall, 2.5 feet wide, and 2 feet deep?

F 15 cu ftG 19 cu ftH 22.5 cu ft �

J 25 cu ft

F

G

H

J �

SCALE

1 cm Represents 13 m

SESSION: 27 PAGE: 14 11/12/101 12:42 LOGIN IS-pam PATH: @sun1/xydisk2/CLS_psycorp/GRP_virginia/JOB_537591g11/DIV_g11geotest

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Page 15: END OF COURSE GEOMETRYAD ≅ BC Which could be used to prove DCA ≅ CDB? A (SSS) If 3 sides of one triangle are congruent to 3 sides of another triangle, then the triangles are congruent

37

Rounded to the nearest hundred cubicmeters, what is the total capacity (coneand cylinder) of the storage container?

A 1,400 �

B 2,000C 5,700D 8,100

38 Two vehicles, each moving from apoint in a straight line away from eachother at an angle, are 150 feet apartafter 6 seconds. Both are moving at aconstant rate, vehicle A at 50 feet persecond and vehicle B at 40 feet persecond.

How far apart are they after15 seconds?

F 150 ftG 375 ft �

H 600 ftJ 750 ft

8m

6m

10m

Vehicle B

150 ftVehicle A

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Page 16: END OF COURSE GEOMETRYAD ≅ BC Which could be used to prove DCA ≅ CDB? A (SSS) If 3 sides of one triangle are congruent to 3 sides of another triangle, then the triangles are congruent

39 In order to determine the height of atree, Marı́a places a mirror flat on theground 25 feet from the base. Afterbacking 3.25 feet, she can just see thetop of the tree in the mirror.

Marı́a knows that her eyes are exactly5 feet above ground level and that theangle between her eyes, the mirror,and the ground is the same as theangle between the tree top, the mirror,and the ground. Which is closest to theheight of the tree?

A 24 ftB 28 ft 4 in.C 38 ft 6 in. �

D 40 ft

40

Quadrilateral ABCD is symmetric withrespect to the y axis. If the coordinatesof B are (2, 1), what are thecoordinates of D?

F (�2, �1)G (�1, �2)H (�2, 1) �

J (�1, 2)

41 If RS⇀� (3, �2) and TV⇀� (�1, �4), whichcolumn matrix shows the resultant

RS⇀� TV⇀?

A � 2�6� �

B �4

2�C ��4

�2�D ��6

2�

25 ft

5 ft

3.25 ft

A

BD

C

y

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Page 17: END OF COURSE GEOMETRYAD ≅ BC Which could be used to prove DCA ≅ CDB? A (SSS) If 3 sides of one triangle are congruent to 3 sides of another triangle, then the triangles are congruent

42

Triangle ABC is —

F a translation of triangle ABC across they-axis

G a 180� rotation of triangle ABC aboutthe origin �

H a reflection of triangle ABC across they-axis only

J a reflection of triangle ABC across thex-axis only

43 A circle whose center is at (1, �3)passes through (7, 5). What is thelength of the radius of the circle?

A 10 �

B �40C �68D 14

44 AB⇀� (4, �3)

BC⇀� (2, 4)

CD⇀� (�1, 1)

Which matrix gives the resultant AD⇀ of

the vector sum AB⇀� BC⇀� CD⇀?

F �5

2� �

G � 3�2�

H �5

8�J ��5

4�

45 Joan drives 3 miles north, turns eastfor 2 miles, then north again for 4miles, and finally 5 miles east. Whichvector could be used to describe theresultant of her drive?

A (5, 9)B (5, 10)C (7, 7) �

D (7, 10)

y

x

B

A

C

A'

B'

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Page 18: END OF COURSE GEOMETRYAD ≅ BC Which could be used to prove DCA ≅ CDB? A (SSS) If 3 sides of one triangle are congruent to 3 sides of another triangle, then the triangles are congruent

Answer KeyTest

SequenceCorrectAnswer

ReportingCategory Reporting Category Description

1 A 001 Lines and Angles

2 H 001 Lines and Angles

3 A 001 Lines and Angles

4 G 001 Lines and Angles

5 C 001 Lines and Angles

6 J 001 Lines and Angles

7 C 001 Lines and Angles

8 H 001 Lines and Angles

9 D 001 Lines and Angles

10 H 001 Lines and Angles

11 B 001 Lines and Angles

12 H 002 Triangles and Logic

13 B 002 Triangles and Logic

14 G 002 Triangles and Logic

15 A 002 Triangles and Logic

16 H 002 Triangles and Logic

17 A 002 Triangles and Logic

18 J 002 Triangles and Logic

19 A 002 Triangles and Logic

20 H 002 Triangles and Logic

21 C 002 Triangles and Logic

22 J 002 Triangles and Logic

23 C 002 Triangles and Logic

24 J 003 Polygons and Circles

25 D 003 Polygons and Circles

26 H 003 Polygons and Circles

27 C 003 Polygons and Circles

28 F 003 Polygons and Circles

29 D 003 Polygons and Circles

30 G 003 Polygons and Circles

31 B 003 Polygons and Circles

32 F 003 Polygons and Circles

33 D 003 Polygons and Circles

34 J 004 Three-Dimensional Figures

35 A 004 Three-Dimensional Figures

36 H 004 Three-Dimensional Figures

37 A 004 Three-Dimensional Figures

38 G 004 Three-Dimensional Figures

39 C 004 Three-Dimensional Figures

40 H 005 Coordinate Relations, Transformations, and Vectors

41 A 005 Coordinate Relations, Transformations, and Vectors

42 G 005 Coordinate Relations, Transformations, and Vectors

43 A 005 Coordinate Relations, Transformations, and Vectors

44 F 005 Coordinate Relations, Transformations, and Vectors

45 C 005 Coordinate Relations, Transformations, and Vectors

SESSION: 27 PAGE: 18 11/12/101 12:42 LOGIN IS-pam PATH: @sun1/xydisk2/CLS_psycorp/GRP_virginia/JOB_537591g11/DIV_g11geotest