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What is the inverse of this conditional statement: If the table top is rectangular, then its diagonals are congruent.
If the animal is not an adult insect, then it does not have six legs.
If the diagonals of a table top are congruent, then it is rectangular.
If the animal does not have six legs, then it is not an adult insect.
Four angles are formed.
If the table top is not rectangular, then its diagonals are not congruent.
An insect is a butterfly.
If the diagonals of the table top are not congruent, then it is not rectangular.
Two segments have the same length if and only if they are congruent.
What is the converse of this conditional statement: If the table top is rectangular, then its diagonals are congruent.
If the animal is not an adult insect, then it does not have six legs.
If the diagonals of a table top are congruent, then it is rectangular.
If the animal does not have six legs, then it is not an adult insect.
Four angles are formed.
If the table top is not rectangular, then its diagonals are not congruent.
An insect is a butterfly.
If the diagonals of the table top are not congruent, then it is not rectangular.
Two segments have the same length if and only if they are congruent.
What is the hypothesis in the conditional statement: If an insect is a butterfly, then it has four wings.
If the animal is not an adult insect, then it does not have six legs.
If the diagonals of a table top are congruent, then it is rectangular.
If the animal does not have six legs, then it is not an adult insect.
Four angles are formed.
If the table top is not rectangular, then its diagonals are not congruent.
An insect is a butterfly.
If the diagonals of the table top are not congruent, then it is not rectangular.
Two segments have the same length if and only if they are congruent.
What is the biconditional of the following conditional statement: If two segments have the same length, then they are congruent.
If the animal is not an adult insect, then it does not have six legs.
If the diagonals of a table top are congruent, then it is rectangular.
If the animal does not have six legs, then it is not an adult insect.
Four angles are formed.
If the table top is not rectangular, then its diagonals are not congruent.
An insect is a butterfly.
If the diagonals of the table top are not congruent, then it is not rectangular.
Two segments have the same length if and only if they are congruent.
What is the contrapositive of this conditional statement: If the animal is an adult insect, then it has six legs.
If the animal is not an adult insect, then it does not have six legs.
If the diagonals of a table top are congruent, then it is rectangular.
If the animal does not have six legs, then it is not an adult insect.
Four angles are formed.
If the table top is not rectangular, then its diagonals are not congruent.
An insect is a butterfly.
If the diagonals of the table top are not congruent, then it is not rectangular.
Two segments have the same length if and only if they are congruent.
What is the conclusion in the condtional statement: Four angles are formed if two lines intersect.
If the animal is not an adult insect, then it does not have six legs.
If the diagonals of a table top are congruent, then it is rectangular.
If the animal does not have six legs, then it is not an adult insect.
Four angles are formed.
If the table top is not rectangular, then its diagonals are not congruent.
An insect is a butterfly.
If the diagonals of the table top are not congruent, then it is not rectangular.
Two segments have the same length if and only if they are congruent.
What is the inverse of this conditional statement: If the animal is an adult insect, then it has six legs.
If the animal is not an adult insect, then it does not have six legs.
If the diagonals of a table top are congruent, then it is rectangular.
If the animal does not have six legs, then it is not an adult insect.
Four angles are formed.
If the table top is not rectangular, then its diagonals are not congruent.
An insect is a butterfly.
If the diagonals of the table top are not congruent, then it is not rectangular.
Two segments have the same length if and only if they are congruent.
What is the contrapositive of this conditional statement: If the table top is rectangular, then its diagonals are congruent.
If the animal is not an adult insect, then it does not have six legs.
If the diagonals of a table top are congruent, then it is rectangular.
If the animal does not have six legs, then it is not an adult insect.
Four angles are formed.
If the table top is not rectangular, then its diagonals are not congruent.
An insect is a butterfly.
If the diagonals of the table top are not congruent, then it is not rectangular.
Two segments have the same length if and only if they are congruent.
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