cross product of A=2i-3j+k and B= -i+3j+k
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Answer:
Let vector(A)= 2i -3j -k
and vector(B)= -6i +9j +3k
therefore AXB= A.BSinθ
LHS=>
AXB=0 {By solving using cross product method for vectors}
RHS=>
A.B=-42 {By solving using dot product method for vectors}
Now coming to the formula,
when θ=0 or 180, the two vectors are parallel.
So,
(AXB)/A.B
=0/-42
=0
Sinθ=0
therefore, θ=0.
hence vectors 2i-3j-k and -6i+9j+3k are parallel
Hope this was helpful!
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