Secant Secants Outside Angles Circle

In the diagram, find the measure of arc TS.

• A. 90º

• B. 100º

• C. 115º

• D. 130º

Find the measure of minor arc  AC.

• 76°

• 135.5°

• 70.5°

• 65°

Which is the correct equation to find the measure of angle KLM?

• x = 1/2(140 - 66)

• x = 1/2(140+66)

• 66 = 1/2(140 - x)

• 66 = 1/2(140 + x)

Determine the measure of ∠NOP

• 15°

• 20°

• 40°

• 50°

If arc VY = 132° and ∠ YUV = 41° , what is the measure of arc XV?

• 35°

• 40°

• 45°

• 50°

Find the measure of angle MNQ.

• 89

• 158

• 91

• 22

Find the measure of the missing arc.

• 70°

• 100.5°

• 201°

• 140°

The angle relationship shown in the circle represents ​ ​ ​ ​

a

Angle relationship in circles (Central Angle)

Angle relationship in circles (Vertex Outside)

Angle relationship in circles (Inscribed Angle)

Segment Relationship (Secant / Tangent)

Segment Relationship (2 Chords)

Segment Relationship (2 Tangents)

Segment Relationship (2 Secants)

Angle relationship in circles (Vertex Inside)

The angle relationship shown in the circle represents ​ ​

h

Angle relationship in circles (Central Angle)

Segment Relationship (2 Chords)

Segment Relationship (Secant / Tangent)

Angle relationship in circles (Vertex Inside)

Segment Relationship (2 Tangents)

Angle relationship in circles (Inscribed Angle)

Angle relationship in circles (Vertex Outside)

Segment Relationship (2 Secants)

The angle relationship shown in the circle represents ​ ​

d

Segment Relationship (2 Secants)

Angle relationship in circles (Vertex Outside)

Segment Relationship (2 Tangents)

Angle relationship in circles (Central Angle)

Segment Relationship (Secant / Tangent)

Angle relationship in circles (Vertex Inside)

Segment Relationship (2 Chords)

Angle relationship in circles (Inscribed Angle)