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B
d=a+b+c
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C
d=0
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D
a,b,c and d are coplanar
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Solution
The correct option is Cd=0 a×(b×c)=(a⋅c)b−(a⋅b)c b×(c×a)=(b⋅a)c−(c⋅b)a c×(a×b)=(c⋅b)ba−(c⋅a)b Since the dot product is commutative ,we have d=a×(b×c)+b×(c×a)+c×(a×b)=0