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B
(→a⋅→b)→b
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C
→b
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D
2(→a×→b)
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Solution
The correct option is B2(→a×→b) =(¯¯¯aׯ¯b)−((¯¯¯aׯ¯b)⋅¯i)¯i+(¯¯¯aׯ¯b)−((¯¯¯aׯ¯b)⋅¯j)¯j+(¯¯¯aׯ¯b)−((¯¯¯aׯ¯b)⋅¯¯¯k)¯¯¯k =3(¯¯¯aׯ¯b)−((¯¯¯aׯ¯b)⋅¯i)¯i−((¯¯¯aׯ¯b)⋅¯j)¯j−((¯¯¯aׯ¯b)⋅¯¯¯k)¯¯¯k =2(¯¯¯aׯ¯b)