Identify the missing statements or justifications that will complete the two-column proof. Type the letter of your answer in each blank.
Given: |
R is any point on but not on |
Prove: |

Choices:
a. | |
b. | Isosceles Triangle Theorem |
c. | |
d. | Exterior Angle Theorem |
e. |
f. | Hinge Theorem |
g. | Substitution Property of Equality |
h. | |
i. | Given |
j. | Definition of congruent angles |
Proof:
Statements | Reasons | ||
1.
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2. Definition of congruent segments
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3.
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4.
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5.
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6. Whole-Part Inequality
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7.
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Statements 4 and 6, and
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8. Angle-Side Inequality Theorem
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