Chapter 12 Resource Masters
ANSWERS FOR WORKBOOKS The answers for Chapter 12 of these workbooks and be used solely in conjunction with Glencoe's Geometry. Any other reproduction.
Chapter 12 Resource Masters
Answers for Workbooks The answers for Chapter 12 of these workbooks can These masters contain a Spanish version of Chapter 12 Test Form 2A and Form 2C.
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ANSWERS FOR WORKBOOKS The answers for Chapter 12 of these workbooks can be found in the back of this Chapter Resource Masters booklet Copyright © by The McGraw
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Geometry - Chapter 12 Test SAMPLE
Multiple Choice
Identify the choice that best completes the statement or answers the question.Find the value of x. If necessary, round your answer to the nearest tenth. The figure is not drawn to
scale. ____ 1. a. 19.34 b. 10.49 c. 110 d. 9.22 ____ 2. The circles are congruent. What can you conclude from the diagram? a. arc CAB ≡ arc FDEc. arc AB ≡ arc DE b. arc DF ≡ arc ACd. none of theseName: ________________________ ID: A
2 ____ 3. Write the standard equation of the circle in the graph. a. (x + 3)2 + (y - 2)2 = 9 c. (x - 3)2 + (y + 2)2 = 18 b. (x - 3)2 + (y + 2)2 = 9 d. (x + 3)2 + (y - 2)2 = 18
Short Answer
Assume that lines that appear to be tangent are tangent. O is the center of the circle. Find the value of
x. (Figures are not drawn to scale.) 4. m?O= 1115. m?P= 12
Name: ________________________ ID: A
3 6. BC is tangent to circle A at B and to circle D at C (not drawn to scale). AB = 7, BC = 18, and DC = 5. Find AD to the nearest tenth.7. AB is tangent to circle O at B. Find the length of the radius r for AB = 5 and AO = 8.6. Round to the nearest
tenth if necessary. The diagram is not to scale.8. A chain fits tightly around two gears as shown. The distance between the centers of the gears is 20 inches.
The radius of the larger gear is 11 inches. Find the radius of the smaller gear. Round your answer to the
nearest tenth, if necessary. The diagram is not to scale.Name: ________________________ ID: A
4 9. JK,KL, and LJ are all tangent to O (not drawn to scale). JA = 9, AL = 10, andCK = 14. Find the perimeter of
ΔJKL.
10. Pentagon RSTUV is circumscribed about a circle. Solve for x for RS = 10, ST = 13,
TU = 11, UV = 12, and VR = 12. The figure is not drawn to scale.Name: ________________________ ID: A
5In the figure,
PA →?? and PB →?? are tangent to circle O and PD →??? bisects ?BPA. The figure is not drawn to scale.11. For m?AOC = 46, find m?POB.
12. For
m?AOC = 50, find m?BPO.Find the value of x. If necessary, round your answer to the nearest tenth. The figure is not drawn to
scale. 13.FG?OP, RS?OQ, FG = 40, RS = 37, OP = 19
Name: ________________________ ID: A
6 14.NA≡PA, MO?NA, RO?PA, MN = 6 feet
15. 16.Name: ________________________ ID: A
7 17.18. The figure consists of a chord, a secant and a tangent to the circle. Round to the nearest hundredth, if
necessary.19. AB = 20, BC = 6, and CD = 8
Name: ________________________ ID: A
8 20. WZ and XR are diameters. Find the measure of arc ZWX. (The figure is not drawn to scale.) Use the diagram. AB is a diameter, and AB?CD. The figure is not drawn to scale.21. Find m?CAP for m?CBD = 66.
22. Find m(arc BD) for m(arc AC) = 43.
Name: ________________________ ID: A
923. The radius of circle O is 18, and OC = 13. Find AB. Round to the nearest tenth, if necessary. (The figure is
not drawn to scale.)24. If m(arc BY) = 40, what is m?YAC? (The figure is not drawn to scale.)
25. m(arc DE) = 96 and m(arc BC) = 67. Find m?A. (The figure is not drawn to scale.)
Name: ________________________ ID: A
1026. Find the value of x for m(arc AB) = 46 and m(arc CD) = 25. (The figure is not drawn to scale.)
27. Find AB. Round to the nearest tenth if necessary.
Write the standard equation for the circle.
28. center (2, 7), r = 4
29. center (-6, -8), that passes through (0, 0)
30. Find the center and radius of the circle with equation (x + 9)
2 + (y + 5)2 = 64.
ID: A 1Geometry - Chapter 12 Test SAMPLE
Answer Section
MULTIPLE CHOICE
1. ANS: B PTS: 1 DIF: L2
REF: 12-4 Angle Measures and Segment Lengths OBJ: 12-4.2 Finding Segment Lengths STA: CA GEOM 2.0| CA GEOM 7.0| CA GEOM 21.0 TOP: 12-4 Example 3KEY: segment length | tangent | secant
2. ANS: C PTS: 1 DIF: L2 REF: 12-2 Chords and Arcs
OBJ: 12-2.1 Using Congruent Chords, Arcs, and Central Angles STA: CA GEOM 2.0| CA GEOM 7.0| CA GEOM 21.0 TOP: 12-2 Example 1KEY: arc | central angle | congruent circles
3. ANS: B PTS: 1 DIF: L2
REF: 12-5 Circles in the Coordinate Plane
OBJ: 12-5.2 Finding the Center and Radius of a Circle STA: CA GEOM 7.0| CA GEOM 17.0TOP: 12-4 Example 4
KEY: center | circle | coordinate plane | radius | equation of a circleSHORT ANSWER
4. ANS:
69PTS: 1 DIF: L2 REF: 12-1 Tangent Lines
OBJ: 12-1.1 Using the Radius-Tangent Relationship STA: CA GEOM 7.0| CA GEOM 21.0TOP: 12-1 Example 1
KEY: tangent to a circle | point of tangency | properties of tangents | central angle5. ANS:
78PTS: 1 DIF: L2 REF: 12-1 Tangent Lines
OBJ: 12-1.1 Using the Radius-Tangent Relationship STA: CA GEOM 7.0| CA GEOM 21.0TOP: 12-1 Example 1
KEY: tangent to a circle | point of tangency | angle measure | properties of tangents | central angle
6. ANS:
18.1PTS: 1 DIF: L2 REF: 12-1 Tangent Lines
OBJ: 12-1.1 Using the Radius-Tangent Relationship STA: CA GEOM 7.0| CA GEOM 21.0TOP: 12-1 Example 2
KEY: tangent to a circle | point of tangency | properties of tangents | Pythagorean Theorem ID: A 27. ANS:
7PTS: 1 DIF: L2 REF: 12-1 Tangent Lines
OBJ: 12-1.1 Using the Radius-Tangent Relationship STA: CA GEOM 7.0| CA GEOM 21.0TOP: 12-1 Example 3
KEY: tangent to a circle | point of tangency | properties of tangents | right triangle | Pythagorean Theorem
8. ANS:
4.8 inches
PTS: 1 DIF: L2 REF: 12-1 Tangent Lines
OBJ: 12-1.1 Using the Radius-Tangent Relationship STA: CA GEOM 7.0| CA GEOM 21.0TOP: 12-1 Example 2
KEY: word problem | tangent to a circle | point of tangency | properties of tangents | right triangle |
Pythagorean Theorem
9. ANS:
66PTS: 1 DIF: L2 REF: 12-1 Tangent Lines
OBJ: 12-1.2 Using Multiple Tangents STA: CA GEOM 7.0| CA GEOM 21.0 TOP: 12-1 Example 5 KEY: properties of tangents | tangent to a circle | triangle10. ANS:
4PTS: 1 DIF: L3 REF: 12-1 Tangent Lines
OBJ: 12-1.2 Using Multiple Tangents STA: CA GEOM 7.0| CA GEOM 21.0 TOP: 12-1 Example 5 KEY: properties of tangents | tangent to a circle | pentagon11. ANS:
46PTS: 1 DIF: L2 REF: 12-1 Tangent Lines
OBJ: 12-1.2 Using Multiple Tangents STA: CA GEOM 7.0| CA GEOM 21.0TOP: 12-1 Example 4
KEY: properties of tangents | tangent to a circle | Tangent Theorem12. ANS:
40PTS: 1 DIF: L2 REF: 12-1 Tangent Lines
OBJ: 12-1.2 Using Multiple Tangents STA: CA GEOM 7.0| CA GEOM 21.0TOP: 12-1 Example 4
KEY: properties of tangents | tangent to a circle | Tangent Theorem13. ANS:
20.5PTS: 1 DIF: L3 REF: 12-2 Chords and Arcs
OBJ: 12-2.1 Using Congruent Chords, Arcs, and Central Angles STA: CA GEOM 2.0| CA GEOM 7.0| CA GEOM 21.0 TOP: 12-2 Example 3 KEY: circle | radius | chord | congruent chords | right triangle | Pythagorean Theorem ID: A 314. ANS:
3 ftPTS: 1 DIF: L2 REF: 12-2 Chords and Arcs
OBJ: 12-2.1 Using Congruent Chords, Arcs, and Central Angles STA: CA GEOM 2.0| CA GEOM 7.0| CA GEOM 21.0 TOP: 12-2 Example 2 KEY: circle | radius | chord | congruent chords | bisected chords15. ANS:
77PTS: 1 DIF: L2 REF: 12-2 Chords and Arcs
OBJ: 12-2.1 Using Congruent Chords, Arcs, and Central Angles STA: CA GEOM 2.0| CA GEOM 7.0| CA GEOM 21.0 TOP: 12-2 Example 1KEY: arc | central angle | congruent arcs
16. ANS:
10PTS: 1 DIF: L2 REF: 12-2 Chords and Arcs
OBJ: 12-2.2 Lines Through the Center of a Circle
STA: CA GEOM 2.0| CA GEOM 7.0| CA GEOM 21.0 TOP: 12-2 Example 3 KEY: bisected chords | circle | perpendicular | perpendicular bisector | Pythagorean Theorem17. ANS:
12 PTS: 1 DIF: L2 REF: 12-4 Angle Measures and Segment Lengths OBJ: 12-4.2 Finding Segment Lengths STA: CA GEOM 2.0| CA GEOM 7.0| CA GEOM 21.0 TOP: 12-4 Example 3 KEY: circle | chord | intersection inside the circle18. ANS:
15.75 PTS: 1 DIF: L3 REF: 12-4 Angle Measures and Segment Lengths OBJ: 12-4.2 Finding Segment Lengths STA: CA GEOM 2.0| CA GEOM 7.0| CA GEOM 21.0KEY: circle | chord | intersection inside the circle | intersection outside the circle | secant | tangent to a circle
19. ANS:
11.5 PTS: 1 DIF: L2 REF: 12-4 Angle Measures and Segment Lengths OBJ: 12-4.2 Finding Segment Lengths STA: CA GEOM 2.0| CA GEOM 7.0| CA GEOM 21.0 TOP: 12-4 Example 3 KEY: circle | intersection outside the circle | secant20. ANS:
226PTS: 1 DIF: L2 REF: 12-2 Chords and Arcs
OBJ: 12-2.1 Using Congruent Chords, Arcs, and Central Angles STA: CA GEOM 2.0| CA GEOM 7.0| CA GEOM 21.0 TOP: 12-2 Example 1 KEY: arc | central angle | congruent arcs | arc measure | arc addition | diameter ID: A 421. ANS:
57PTS: 1 DIF: L3 REF: 12-2 Chords and Arcs
OBJ: 12-2.2 Lines Through the Center of a Circle
STA: CA GEOM 2.0| CA GEOM 7.0| CA GEOM 21.0
KEY: diameter | chord | perpendicular | angle measure | circle | right triangle22. ANS:
137°
PTS: 1 DIF: L3 REF: 12-2 Chords and Arcs
OBJ: 12-2.2 Lines Through the Center of a Circle
STA: CA GEOM 2.0| CA GEOM 7.0| CA GEOM 21.0 TOP: 12-2 Example 3KEY: arc | chord-arc relationship | diameter | chord | perpendicular | angle measure | circle | right triangle |
perpendicular bisector23. ANS:
24.9PTS: 1 DIF: L2 REF: 12-2 Chords and Arcs
OBJ: 12-2.2 Lines Through the Center of a Circle
STA: CA GEOM 2.0| CA GEOM 7.0| CA GEOM 21.0 TOP: 12-2 Example 3 KEY: bisected chords | circle | perpendicular | perpendicular bisector | Pythagorean Theorem24. ANS:
70PTS: 1 DIF: L2 REF: 12-3 Inscribed Angles
OBJ: 12-3.2 The Angle Formed by a Tangent and a Chord STA: CA GEOM 2.0| CA GEOM 7.0| CA GEOM 21.0 TOP: 12-3 Example 3 KEY: circle | inscribed angle | tangent-chord angle | intercepted arc | arc measure | angle measure25. ANS:
14.5 PTS: 1 DIF: L2 REF: 12-4 Angle Measures and Segment Lengths OBJ: 12-4.1 Finding Angle Measures STA: CA GEOM 2.0| CA GEOM 7.0| CA GEOM 21.0TOP: 12-4 Example 1
KEY: circle | secant | angle measure | arc measure | intersection outside the circle26. ANS:
35.5PTS: 1 DIF: L2 REF: 12-4 Angle Measures and Segment Lengths OBJ: 12-4.1 Finding Angle Measures STA: CA GEOM 2.0| CA GEOM 7.0| CA GEOM 21.0
TOP: 12-4 Example 1
KEY: circle | secant | angle measure | arc measure | intersection inside the circle ID: A 527. ANS:
3.5 PTS: 1 DIF: L3 REF: 12-4 Angle Measures and Segment Lengths OBJ: 12-4.2 Finding Segment Lengths STA: CA GEOM 2.0| CA GEOM 7.0| CA GEOM 21.0 TOP: 12-4 Example 3 KEY: circle | intersection outside the circle | secant | tangent28. ANS:
(x - 2)2 + (y - 7)2 = 16 PTS: 1 DIF: L2 REF: 12-5 Circles in the Coordinate Plane OBJ: 12-5.1 Writing an Equation of a Circle STA: CA GEOM 7.0| CA GEOM 17.0 TOP: 12-5 Example 1 KEY: equation of a circle | center | radius29. ANS:
(x + 6)2 + (y + 8)2 = 100
PTS: 1 DIF: L2 REF: 12-5 Circles in the Coordinate Plane OBJ: 12-5.1 Writing an Equation of a Circle STA: CA GEOM 7.0| CA GEOM 17.0 TOP: 12-5 Example 2 KEY: equation of a circle | center | radius | point on the circle30. ANS:
center ( -9, -5); r = 8 PTS: 1 DIF: L2 REF: 12-5 Circles in the Coordinate Plane OBJ: 12-5.2 Finding the Center and Radius of a Circle STA: CA GEOM 7.0| CA GEOM 17.0 TOP: 12-5 Example 3 KEY: center | circle | coordinate plane | radiusquotesdbs_dbs5.pdfusesText_9[PDF] geometry formulas for class 9
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