-Supply missing statements and missing reasons for the proof of the following theorem.
"An angle inscribed in a semicircle is a right angle."
Given: with diameter and (as shown)
Prove: is a right angle.
S1. R1.
S2. R2.
S3. R3. The measure of a semicircle is 180.
S4. or R4.
S5. R5.

Question

-Supply missing statements and missing reasons for the proof of the following theorem.
"An angle inscribed in a semicircle is a right angle."
Given:  with diameter  and  (as shown)
Prove:  is a right angle.
S1. R1.
S2.  R2.
S3. R3. The measure of a semicircle is 180.
S4.  or  R4.
S5. R5.

Quizplus · Accepted Answer

The Answer is S1. S1. with diameter and (as shown) R1. Given R2. The measure of an inscribed angle is on-half the degree measure of its intercepted arc. S3. R4. Substitution Property of Equality S5. is a right angle. R5. Definition of a right angle.

S1. with diameter and (as shown) R1. Given R2. The measure of an inscribed angle is on-half the degree measure of its intercepted arc. S3. R4. Substitution Property of Equality S5. is a right angle. R5. Definition of a right angle.

with diameter S1. with diameter and (as shown) R1. Given R2. The measure of an inscribed angle is on-half the degree measure of its intercepted arc. S3. R4. Substitution Property of Equality S5. is a right angle. R5. Definition of a right angle.

and

(as shown)
R1. Given
R2. The measure of an inscribed angle is on-half the degree measure of its intercepted arc.
S3. S1. with diameter and (as shown) R1. Given R2. The measure of an inscribed angle is on-half the degree measure of its intercepted arc. S3. R4. Substitution Property of Equality S5. is a right angle. R5. Definition of a right angle.

R4. Substitution Property of Equality
S5. S1. with diameter and (as shown) R1. Given R2. The measure of an inscribed angle is on-half the degree measure of its intercepted arc. S3. R4. Substitution Property of Equality S5. is a right angle. R5. Definition of a right angle.

is a right angle.
R5. Definition of a right angle.

-Supply Missing Statements and Missing Reasons for the Proof of the Following