If overrightarrowu, overrightarrowv, overrightarroww are non-coplanar vectors and p, q are real numbers, then the equality [3 u p v p w]-[p v w q u]-[2 w q v q u]=0 holds for :- (1) More than two but not all values of (p,q) (2) All values of (p, q) (3) Exactly one value of (p, q) (4) Exactly two values of (p, q)

If u , v ,w are non-coplanar vectors and p,q are real numbers, then the equality

If \(\overrightarrow{\mathrm{u}}, \overrightarrow{\mathrm{v}}, \overrightarrow{\mathrm{w}}\) are non-coplanar vectors and \(\mathrm{p}, \mathrm{q}\) are real numbers, then the equality \([3 \vec{u} p \vec{v} p \vec{w}]-[p \vec{v} \vec{w} q \vec{u}]-[2 \vec{w} q \vec{v} q \vec{u}]=0\) holds for :-

(1) More than two but not all values of (p,q)
(2) All values of (p, q)
(3) Exactly one value of (p, q)
(4) Exactly two values of (p, q)

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Correct option is 3) exactly one value of (p,q)

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Doubtly · 11 Jun 2021 Report

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If u , v ,w are non-coplanar vectors and p,q are real numbers, then the equality

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