A biconditional statement is a statement that connects two other statements with the phrase "if and only if." Five examples of biconditional statements are:
1. The candidate becomes president if and only if he wins the election.
2. The player wins a trophy if and only if he wins the game.
3. Water falls from the sky if and only if it rains.
4. I'm breathing if and only if I'm alive.
5. You are permitted to vote if and only if you are registered.
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There is no reason to give, because that's not a true statement. Examples: There is no integer between 4 and 5, or between 27 and 28, or between 792 and 793.
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The conditional statement is: "If 2x - 5 = 11, then x = 8" The biconditional statement is the statement that contains "if and only if". Some textbooks or mathematicians use this symbol ⇔. The biconditional statement of the given is: x = 8 ⇔ 2x - 5 = 11 OR x = 8 if and only if 2x - 5 = 11.
If x is an even number, then x is not an odd number. If x is an odd number, then x is not an even number. If x is greater than 5, then x is not less than 5. If x is less than 5, then x is not greater than 5.
The area of a square is 25 square meters if and only if the side length of the square is 5 meters
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Certainly! Some examples of conjunctions are: "and," "but," "or," "so," and "nor."
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