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correct result is as follows p neg q equiv p vee q
Question:
Correct result is as follows: \[ P \, (\neg \, Q) \, \equiv (P \, \vee \, Q) \, \implies (P \, \vee \, Q) \, \implies \, R \, \implies \, S \]
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To calculate determinants, use cofactor expansion along a row or column.
VITEEE - 2015
VITEEE
Updated On:
Jan 12, 2026
\( |A| = |(4+3)| - 3 |2+0| + |(1-0)| \)
\( |A| = 1(4 + 3) - 3 (2 + 0) + 1 (1-0) \)
\( |A| = \text{Determinant of the matrix} \)
\( |A| = 12 \)
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The Correct Option is
A
Solution and Explanation
Use basic matrix operations to calculate the determinant and solve for the matrix.
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