Let `lambda= axx (bxxc), mu = bxx (c xxa) and v = cxx(axxb)`. Then

vec axx( vec bxx vec c) , vec bxx( vec cxx vec a) and vec cxx( vec axx vec b) are: linearly dependent (b) coplanar vector parallel vectors (d) non coplanar vectors

vec axx( vec bxx vec c) , vec bxx( vec cxx vec a) and vec cxx( vec axx vec b) are: linearly dependent (b) coplanar vector (c) parallel vectors (d) non coplanar vectors

(axxb)xxc=axx(bxxc)

(axxb)xxc=axx(bxxc)

Prove that axx(bxxc)+bxx(cxxa)+cxx(axxb)=0

Prove that axx(bxxc)+bxx(cxxa)+cxx(axxb)=0

Prove that axx(bxxc)+bxx(cxxa)+cxx(axxb)=0

Let vec a , vec b and vec c be three non-zero vectors such that vec a+ vec b+ vec c=0 and lambda vec bxx vec a+ vec bxx vec c+ vec cxx vec a=0, then find the value of lambda

Let vec a , vec b and vec c be three non-zero vectors such that vec a+ vec b+ vec c=0 and lambda vec bxx vec a+ vec bxx vec c+ vec cxx vec a=0, then find the value of lambda