\overline{a}, \overline{b} are two vectors such that |\overline{a}|=\sqrt{3},|\overline{b}|=\sqrt{2}. If \overline{x} is a unit vector satisfying \overline{x} \times \overline{a}=\overline{b} then \overline{x}=

Correct Answer is : 13[a×b±a]

\frac{1}{2}[(\overline{x} \cdot \overline{a}) \overline{a}-\overline{b} \times \overline{a}]

\frac{1}{2}[\pm(\overline{x} \cdot \overline{a}) \overline{a}+(\overline{b} \times \overline{a})]

\frac{1}{3}[(\overline{x} \cdot \overline{a}) \overline{a}+\overline{b} \times \overline{a}]

\frac{1}{3}[\overline{a} \times \overline{b} \pm \overline{a}]

AP EAPCET 07-Jul-2022 Shift 2 Paper

Section: Mathematics

Question : 32 of 160

Marks: +1, -0

a,b are two vectors such that |a|=√3,|b|=√2. If x is a unit vector satisfying x×a=b then x=

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