Inscribed Angles Answers

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3

♠ =

A
angle formed by a tangent and a chord thm.
B
inscribed angle thm.
C
second corollary to the inscribed angle thm.
D
substitution property
6

38 76✔ 110 210

A
38
B
76
C
110
D
210
7

Explain how you can use the inscribed angle theorem to justify its second corollary, that an angle inscribed in a semicircle is a right angle.

Answer:

A circle measures 360 degrees, so a semicircle measures 180 degrees. By using the inscribed angle theorem, the measure of the inscribed angle would be half of 180 degrees, or 90 degrees, which is a right angle.

9

What is the measure of ?

A
44°
B
50°
C
64°
D
92°
11

angle formed by a tangent and a chord thm.✔ inscribed angle thm. second corollary to the inscribed angle thm. substitution property

A
angle formed by a tangent and a chord thm.
B
inscribed angle thm.
C
second corollary to the inscribed angle thm.
D
substitution property
12

What did you include in your response? Check all that apply.

A
A circle measures 360°.
B
A semicircle measures 180°.
C
Half of 180° is 90°.
D
A right angle measures 90°.
13

Question text not available

Answer not available
14

♦ =

A
angle formed by a tangent and a chord thm.
B
inscribed angle thm.
C
second corollary to the inscribed angle thm.
D
substitution property

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