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1. |
Write another form of the following statement. If a closed figure has exactly 3 vertices, then it is a triangle. |
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A. |
If a triangle has exactly 3 vertices, then it is a closed figure. |
B. |
A triangle is a closed figure if it has exactly 3 vertices. |
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C. |
If a figure is closed, then it is a triangle with exactly 3 vertices. |
D. |
A closed figure is a triangle if it has exactly 3 vertices. |
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Hint |
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2. |
In the statement ''If it is sunny Thursday, we will go to a ball game,'' the phrase ''we will go to a ball game'' is the ________ |
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A. |
conclusion. |
B. |
converse. |
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C. |
conditional statement. |
D. |
hypothesis. |
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Hint |
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3. |
An ''if-then statement is'' also called a ________ |
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A. |
converse statement. |
B. |
conclusion statement. |
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C. |
hypothesis statement. |
D. |
conditional statement. |
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Hint |
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4. |
Determine if the conditional statement and its converse are true. ''If a figure has five angles, then it is a pentagon.'' |
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A. |
Neither are true |
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B. |
Conditional only |
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C. |
Both are true |
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D. |
Converse only |
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Hint |
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5. |
What is the inverse of the following statement, ''If a figure is closed, then it is a polygon'' ? |
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A. |
''If a figure is closed, then it is not a polygon'' |
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B. |
''If a figure is not closed, then it is a polygon'' |
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C. |
''If a figure is not a polygon, then it is not closed'' |
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D. |
''If a figure is not closed, then it is not a polygon'' |
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Hint |
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