To simplify the expression \((-2j^2 - 3) + (-4j + 5) + (j^2 - j - 1)\), we first need to combine like terms.
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Combine the \(j^2\) terms: \[ -2j^2 + j^2 = -j^2 \]
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Combine the \(j\) terms: \[ -4j - j = -5j \]
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Combine the constant terms: \[ -3 + 5 - 1 = 1 \]
Now, putting it all together: \[ -j^2 - 5j + 1 \]
The simplified form is \(-j^2 - 5j + 1\).
Thus, the correct answer is:
- −j²−5j+1 (negative j squared minus 5 j plus 1).