If \( \vec{P}+\vec{Q}=\vec{P}-\vec{Q} \) and \( \theta \) is the angle between \( \vec{P} \) and...

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If \(\vec{P} \times \vec{Q}=\vec{Q} \times \vec{P}\) the angle between \(\vec{P}\) and \(\vec{Q}.... If \(\vec{P} \times \vec{Q}=\vec{Q} \times \vec{P}\) the angle between \(\vec{P}\) and \(\vec{Q}....
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If P+Q=P-Q and θ is the angle betweenand Q, then (1) θ=0^∘ (2) θ=90^∘ (3) P=0 (4) Q=0 If P+Q=P-Q and θ is the angle betweenand Q, then (1) θ=0^∘ (2) θ=90^∘ (3) P=0 (4) Q=0
What can be the angle between `(vec(P)+vec(Q))` and `(vec(P)-vec(Q))` ? What can be the angle between `(vec(P)+vec(Q))` and `(vec(P)-vec(Q))` ?
If `vec(P).vec(Q)= PQ`, then angle between `vec(P)` and `vec(Q)` is If `vec(P).vec(Q)= PQ`, then angle between `vec(P)` and `vec(Q)` is
The angle between (P+Q)and(P-Q) will be(a) 90° only(b) between 0° and 180°(c) 180° only(d) none of The angle between (P+Q)and(P-Q) will be(a) 90° only(b) between 0° and 180°(c) 180° only(d) none of
If |vec(P) + vec(Q)| = |vec(P) - vec(Q)| , find the angle between vec(P) and vec(Q). | 11 | VECT... If |vec(P) + vec(Q)| = |vec(P) - vec(Q)| , find the angle between vec(P) and vec(Q). | 11 | VECT...
If `vecP.vecQ=PQ` then angle between `vecP` and `vecQ` is If `vecP.vecQ=PQ` then angle between `vecP` and `vecQ` is