Question:medium

If $ V $ is the volume of the parallelepiped with edges $ \vec{a}, \vec{b}, \vec{c} $, then the volume of the parallelepiped with edges $ \vec{\alpha}, \vec{\beta}, \vec{\gamma} $ (defined by dot products) is

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If V is the volume of the parallelopiped with edges $\veca, \vecb, \vecc$, then the volume of the parallelopiped with edges $\vecα, \vecβ, \vecγ}$ (defined by dot products) is

Updated On: Apr 15, 2026

$V^{3}$
3V
$V^{2}$
2V

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The Correct Option is A

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Questions Asked in MET exam

Let $ D = \begin{vmatrix} n & n^2 & n^3 \\ n^2 & n^3 & n^5 \\ 1 & 2 & 3 \end{vmatrix} $. Then $ \lim_{n \to \infty} \frac{M_{11} + C_{33}}{(M_{13})^2} $ is: