Questions: Determine whether or not the sentence is a statement. The electric chair was invented by a dentist. Is the given sentence a statement? A. No, because the sentence is always false. B. Yes, because the sentence can be either true or false, but not both simultaneously. C. Yes, because the sentence is always true. D. No, because the sentence can be both true and false simultaneously.

Determine whether or not the sentence is a statement.
The electric chair was invented by a dentist.

Is the given sentence a statement?
A. No, because the sentence is always false.
B. Yes, because the sentence can be either true or false, but not both simultaneously.
C. Yes, because the sentence is always true.
D. No, because the sentence can be both true and false simultaneously.
Transcript text: Determine whether or not the sentence is a statement. The electric chair was invented by a dentist. Is the given sentence a statement? A. No, because the sentence is always false. B. Yes, because the sentence can be either true or false, but not both simultaneously. C. Yes, because the sentence is always true. D. No, because the sentence can be both true and false simultaneously.
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Solution

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Answer

The answer is B.

Explanation
Option A: No, because the sentence is always false.

This option is incorrect because the truth value of the sentence is not relevant to determining whether it is a statement. A statement is defined as a declarative sentence that can be either true or false, regardless of its actual truth value.

Option B: Yes, because the sentence can be either true or false, but not both simultaneously.

This option is correct. A statement is a declarative sentence that has a definite truth value, meaning it can be either true or false, but not both at the same time. The given sentence fits this definition because it makes a claim that can be verified as true or false.

Option C: Yes, because the sentence is always true.

This option is incorrect. The truth value of the sentence is not relevant to determining whether it is a statement. A statement does not need to be always true; it just needs to have a definite truth value.

Option D: No, because the sentence can be both true and false simultaneously.

This option is incorrect because a statement cannot be both true and false simultaneously. A statement must have a definite truth value, which is either true or false.

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