Let the vectors →a and →b be perpendicular to each other. Then a vector →v in terms of →a and →b satisfying the equation →v⋅→a=0, →v⋅→b=1 and [→v →a →b]=1 is

Let the vectors →a and →b be perpendicular to each other. Then a v

1.	Let the vectors →a and →b be perpendicular to each other. Then a vector →v in terms of →a and →b satisfying the equation →v⋅→a=0, →v⋅→b=1 and [→v →a →b]=1 is
Answer» Let the vectors $\to a$ and $\to b$ be perpendicular to each other. Then a vector $\to v$ in terms of $\to a$ and $\to b$ satisfying the equation $\to v \cdot \to a = 0,$ $\to v \cdot \to b = 1$ and $[\to v \to a \to b] = 1$ is

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Let the vectors →a and →b be perpendicular to each other. Then a vector →v in terms of →a and →b satisfying the equation →v⋅→a=0, →v⋅→b=1 and [→v →a →b]=1 is

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