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1. |
For the proof shown, provide the reason for part c. |
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A. |
Subtraction Property of Equality |
B. |
Addition Property of Equality |
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C. |
Division Property of Equality |
D. |
Multiplication Property of Equality |
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Hint |
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2. |
For the proof shown, provide statement 5. |
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A. |
BC = EF |
B. |
AB = EF |
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C. |
AB = DE |
D. |
AC = DF |
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Hint |
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3. |
For the proof shown, provide the reason for part f. |
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A. |
Definition of Addition |
B. |
Symmetric Property of Equality |
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C. |
Definition of a line |
D. |
Definition of congruent segments |
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Hint |
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4. |
What three properties hold true for congruence of segments? |
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A. |
reflexive, symmetric, and substitution |
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B. |
addition, subtraction, and multiplication |
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C. |
reflexive, symmetric, and transitive |
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D. |
reflexive, multiplication, and division |
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Hint |
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5. |
Which postulate states that if B is between A and C, then AB + BC = AC? |
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A. |
Segment Addition Postulate |
B. |
Ruler Postulate |
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C. |
Addition Property of Congruence |
D. |
Whole Segment Postulate |
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Hint |
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