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Analyze the conditional statement and identify its converse.

Statement: If it is not broken, then do not fix it.

A. If it is broken, then fix it.
B. If you do not fix it, then it is not broken.
C. If you fix it, then it is broken.
D. If you fix it, then it is not broken.

Sagot :

Final answer:

The converse of a conditional statement involves interchanging the hypothesis and conclusion, potentially changing the truth value of the statement.


Explanation:

The converse of a conditional statement swaps the positions of the hypothesis and conclusion. For the given statement 'If it is not broken, then do not fix it,' the converse would be 'If it is broken, then fix it.'

In a conditional statement, the antecedent is the 'if' part, and the consequent is the 'then' part. Swapping them results in the converse.

It is important to note that the converse of a conditional statement does not always have the same truth value as the original statement.


Learn more about Conditional Statements here:

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