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Chapter 10: Circles

Total questions: 28

Worksheet time: 14mins

Name
Class
Date
1.

What is this?

a)

Chord

b)

Diameter

c)

Secant

d)

Radius

2.

What is this?

a)

Secant

b)

Chord

c)

Tangent

d)

Diameter

3.

What is this?

a)

Tangent

b)

Point of tangency

c)

Diameter

d)

Secant

4.

Line m is tangent to ⒸQ if and only if m is perpendicular to QP.

a)

Tangent Line to Circle Theorem

b)

External Tangent Congruent Theorem

c)

Point of Tangent

d)

Internal Tangent Congruent Theorem

5.

If SR and ST are tangent segments, then SR = ST.

a)

External Tangent Congruent Theorem

b)

Internal Tangent Congruent Theorem

c)

Tangent Line to Circle Theorem

d)

Point of Tangency

6.

What is this?

a)

Minor Arc

b)

Major Arc

7.

What is this

a)

Minor Arc

b)

Major Arc

8.

OA OB if and only if AC BD.

a)

Congruent Circle Theorem

b)

Congruent Central Angles Theorem

c)

Similar Circle Theorem

9.

BC = DE if and only if < BAC = <DAE.

a)

Congruent Central Angles Theorem

b)

Congruent Circle Theorem

c)

Similar Circle Theorem

10.

AB = CD if and only if AB = CD

a)

Congruent Corresponding Chords Theorem

b)

Perpendicular Chord Bisector Theorem

c)

Perpendicular Chord Bisector Converse

11.

If EG is a diameter and EG L DF, then HD = HF and GD = GF

a)

Perpendicular Chord Bisector Converse

b)

Perpendicular Chord Bisector Theorem

c)

Congruent Corresponding Chords Theorem

12.

What is this? (Blue)

a)

Inscribed angle

b)

Intercepted arc

c)

Subtend

13.

What is this? (Pink)

a)

Inscribed angle

b)

Subtend

c)

Intercepted arc

14.

m< ADB = 1/2 (m AB)

a)

Measure of an Inscribed Angles Theorem

b)

Inscribed Angles of a Circle Theorem

c)

Inscribed Right Triangles Theorem

d)

Inscribed Quadrilateral Theorem

15.

<ADB = <ACB

a)

Measure of an Inscribed Angles Theorem

b)

Inscribed Angles of a Circle Theorem

c)

Inscribed Right Triangles Theorem

d)

Inscribed Quadrilateral Theorem

16.

m< ABC = 90° if and only if AC is a diameter of the circle.

a)

Measure of an Inscribed Angles Theorem

b)

Inscribed Angles of a Circle Theorem

c)

Inscribed Right Triangles Theorem

d)

Inscribed Quadrilateral Theorem

17.

D, E, F, and G lie on OC if and only if m<D + m<F = m<E + m<G = 180°.

a)

Measure of an Inscribed Angles Theorem

b)

Inscribed Angles of a Circle Theorem

c)

Inscribed Right Triangles Theorem

d)

Inscribed Quadrilateral Theorem

18.

What is the theorem?

a)

Tangent and Intersected Chord Theorem

b)

Angles Inside the Circle Theorem

c)

Angles Outside the Circle Theorem

d)

Circumscribed Angle Theorem

19.

What is the theorem?

a)

Tangent and Intersected Chord Theorem

b)

Angles Outside the Circle Theorem

c)

Angles Inside the Circle Theorem

d)

Circumscribed Angle Theorem

20.

What is the theorem?

a)

Tangent and Intersected Chord Theorem

b)

Angles Inside the Circle Theorem

c)

Angles Outside the Circle Theorem

d)

Circumscribed Angle Theorem

21.

What is the theorem?

a)

Tangent and Intersected Chord Theorem

b)

Angles Inside the Circle Theorem

c)

Angles Outside the Circle Theorem

d)

Circumscribed Angle Theorem

22.

EA * EB = EC * ED

a)

Segments of Chords Theorem

b)

Segments of Secants Theorem

c)

Segments of Secants and Tangents Theorem

23.

EA * EB = EC * ED

a)

Segments of Chords Theorem

b)

Segments of Secants Theorem

c)

Segments of Secants and Tangents Theorem

24.

EA2 = EC * ED

a)

Segments of Secants and Tangents Theorem

b)

Segments of Chords Theorem

c)

Segments of Secants Theorem

25.

What is it? (Blue)

a)

External segment

b)

Tangent Segment

c)

Secant Segment

26.

What is it? (Red)

a)

External segment

b)

Tangent Segment

c)

Secant Segment

27.

What is it? (Black)

a)

External segment

b)

Tangent Segment

c)

Secant Segment

28.

What is the Standard Equation of a Circle?

a)

( x - h )2 + ( y - k )2 = r2

b)

( h - x )2 + ( k - y )2 = r2

c)

( x - h )2 + ( y - k )2 = d2