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Let   \vec a , \vec b \: \: and \: \: \vec c are vector then a vector wich is such that , it is notr perpendicular to \vec c\; \;and \: \: \vec a \times \vec b  together is 

Option: 1

\vec c \times (\vec a \times \vec b)


Option: 2

(\vec a \times \vec b) \times \vec c


Option: 3

\frac{\vec c \times (\vec a \times \vec b) }{|\vec c \times (\vec a \times \vec b)|}


Option: 4

none 


Answers (1)

best_answer

As we have learned

Vector Triple Product -

\vec{a}\times \left ( \vec{b} \times \vec{c}\right ) is a vector perpendicular to \vec{a} and \left ( \vec{b} \times \vec{c}\right )

- wherein

Fig 11

 

 IN (A ), (B) and (C) vector has direction perpendicular to both \vec c \: \: and \: \: (\vec a \times \vec b)

 

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Gaurav

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