What will be the cross product of the vectors 2i + 3j + k and 3i + 2j + k?
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Answer:
The cross product of the vector 2i+3j+k and 3i+2j+k is i+j-5k
Explanation:
Given : Two vectors are 2i+3j+k and 3i+2j+k
To find : The cross product of two respective vectors.
Solution:
i(3×1 -2×1) -j(2×1 -3×1)+k(2×2-3×3)
= i(3-2)-j (2-3) +k (4-9)
=i+j-5k
The cross product of any two vector always determines how much deprived two vectors from each other in different direction . The cross product of two vectors always in 3D .
The cross product of any two or three vectors always determines as a vector.
So, the product of two vectors is =i+j-5k
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