Logic and Reasoning
Flashcard
•
Mathematics
•
10th Grade
•
Practice Problem
•
Hard
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1.
FLASHCARD QUESTION
Front
What is a conditional statement?
Back
A conditional statement is a logical statement that has two parts: a hypothesis (if part) and a conclusion (then part). For example, "If it rains, then the ground is wet."
2.
FLASHCARD QUESTION
Front
What is the inverse of a conditional statement?
Back
The inverse of a conditional statement "If P, then Q" is "If not P, then not Q." For example, the inverse of "If it rains, then the ground is wet" is "If it does not rain, then the ground is not wet."
3.
FLASHCARD QUESTION
Front
What is the converse of a conditional statement?
Back
The converse of a conditional statement "If P, then Q" is "If Q, then P." For example, the converse of "If it rains, then the ground is wet" is "If the ground is wet, then it rains."
4.
FLASHCARD QUESTION
Front
What is the contrapositive of a conditional statement?
Back
The contrapositive of a conditional statement "If P, then Q" is "If not Q, then not P." For example, the contrapositive of "If it rains, then the ground is wet" is "If the ground is not wet, then it does not rain."
5.
FLASHCARD QUESTION
Front
What is a hypothesis in a conditional statement?
Back
The hypothesis is the part of a conditional statement that follows the 'if'. It represents the condition that must be true for the conclusion to follow. For example, in "If it rains, then the ground is wet," the hypothesis is "it rains."
6.
FLASHCARD QUESTION
Front
What is a conclusion in a conditional statement?
Back
The conclusion is the part of a conditional statement that follows the 'then'. It represents the result that follows if the hypothesis is true. For example, in "If it rains, then the ground is wet," the conclusion is "the ground is wet."
7.
FLASHCARD QUESTION
Front
What is the difference between a converse and an inverse?
Back
The converse of a statement switches the hypothesis and conclusion, while the inverse negates both the hypothesis and conclusion. For example, for the statement "If P, then Q": Converse: "If Q, then P"; Inverse: "If not P, then not Q."
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