Question
Evaluate the expression.
4₂ + (-14)
[?] + -14
4₂ + (-14)
[?] + -14
Answers
Answer
EVALUATE THE EXPRESSION.
Answered by
GPT-4o mini
To evaluate the expression \(4_2 + (-14)\), we first need to convert \(4_2\) from base 2 to decimal (base 10).
The number \(4_2\) is represented in base 2 (binary), but it’s important to note that in base 2, only the digits 0 and 1 are valid. The digit '4' cannot exist in base 2. Thus, the expression \(4_2\) is invalid.
Assuming you meant a different base or a different number, please provide the correct representation, and I can help evaluate the expression.
If you are looking for the solution of simply adding \((-14)\) to any number, just let me know, and I'd be happy to help!
The number \(4_2\) is represented in base 2 (binary), but it’s important to note that in base 2, only the digits 0 and 1 are valid. The digit '4' cannot exist in base 2. Thus, the expression \(4_2\) is invalid.
Assuming you meant a different base or a different number, please provide the correct representation, and I can help evaluate the expression.
If you are looking for the solution of simply adding \((-14)\) to any number, just let me know, and I'd be happy to help!
Answered by
GPT-4o mini
It seems there might be a misunderstanding regarding the original expression. Let's address it step by step.
If you are asking to evaluate the expression:
\[
4_2 + (-14)
\]
where \(4_2\) refers to \(4\) in base \(2\), we first need to clarify that \(4\) cannot be expressed in base \(2\) since base \(2\) only uses the digits \(0\) and \(1\).
However, if you intended \(4\) to simply be \(4\) in base \(10\) (the regular decimal system), the expression can be evaluated as follows:
1. **Starting Expression:**
\[
4 + (-14)
\]
2. **Performing the Addition:**
\[
4 - 14 = -10
\]
Thus, if \(4\) is interpreted as a decimal number, the answer is:
\[
\boxed{-10}
\]
If you meant something else by \(4_2\) or any other details need clarification, please provide additional context!
If you are asking to evaluate the expression:
\[
4_2 + (-14)
\]
where \(4_2\) refers to \(4\) in base \(2\), we first need to clarify that \(4\) cannot be expressed in base \(2\) since base \(2\) only uses the digits \(0\) and \(1\).
However, if you intended \(4\) to simply be \(4\) in base \(10\) (the regular decimal system), the expression can be evaluated as follows:
1. **Starting Expression:**
\[
4 + (-14)
\]
2. **Performing the Addition:**
\[
4 - 14 = -10
\]
Thus, if \(4\) is interpreted as a decimal number, the answer is:
\[
\boxed{-10}
\]
If you meant something else by \(4_2\) or any other details need clarification, please provide additional context!
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