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Conditionals
Test Description: Conditional, Converse, Inverse, Contrapositive Statements
Instructions: Answer all questions to get your test result.
1) What is the converse of this conditional statement: If the animal is an adult insect, then it has six legs.
A
If the animal is an adult insect, then it has six legs.
B
If the animal has six legs, then it is an adult insect.
C
If the animal does not have six legs, then it is not an adult insect.
D
If the animal is not an adult insect, then it does not have six legs.
2) What is the inverse of this conditional statement: If the animal is an adult insect, then it has six legs.
A
If the animal is an adult insect, then it has six legs.
B
If the animal is not an adult insect, then it does not have six legs.
C
If the animal has six legs, then it is an adult insect.
D
If the animal does not have six legs, then it is not an adult insect.
3) What is the contrapositive of this conditional statement: If the animal is an adult insect, then it has six legs.
A
If the animal is not an adult insect, then it does not have six legs.
B
If the animal does not have six legs, then it is not an adult insect.
C
If the animal has six legs, then it is an adult insect.
D
If the animal is an adult insect, then it has six legs.
4) What is the converse of this conditional statement: If the table top is rectangular, then its diagonals are congruent.
A
If the table top is rectangular, then its diagonals are congruent.
B
If the diagonals of the table top are not congruent, then it is not rectangular.
C
If the diagonals of a table top are congruent, then it is rectangular.
D
If the table top is not rectangular, then its diagonals are not congruent.
5) What is the inverse of this conditional statement: If the table top is rectangular, then its diagonals are congruent.
A
If the table top is rectangular, then its diagonals are congruent.
B
If the diagonals of the table top are not congruent, then it is not rectangular.
C
If the diagonals of a table top are congruent, then it is rectangular.
D
If the table top is not rectangular, then its diagonals are not congruent.
6) What is the contrapositive of this conditional statement: If the table top is rectangular, then its diagonals are congruent.
A
If the table top is not rectangular, then its diagonals are not congruent.
B
If the diagonals of a table top are congruent, then it is rectangular.
C
If the diagonals of the table top are not congruent, then it is not rectangular.
D
If the table top is rectangular, then its diagonals are congruent.
7) If the conditional statement is true, then the ________________ is also logically true.
A
converse
B
biconditional
C
inverse
D
contrapositive
8) What is the biconditional of the following conditional statement: If two segments have the same length, then they are congruent.
A
Two segments have the same length if and only if they are congruent.
B
If two segments do not have the same length, then they are not congruent.
C
If the two segments are not congruent, then they do not have the same length.
D
If the two segments are congruent, then they have the same length.
9) What is the hypothesis in the conditional statement: If an insect is a butterfly, then it has four wings.
A
It has four wings.
B
An insect is a butterfly.
10) What is the conclusion in the condtional statement: Four angles are formed if two lines intersect.
A
Two lines intersect.
B
Four angles are formed.
*select an answer for all questions
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