if a,b,c are three vectors such that a x b=c , b x c=a , c x a=b then prove that |a|=|b|=|c|
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=a×b=c
=b×c=a
=C×a=b
Let,
=|a|=|b|= b and |c|=c
=a×b=c
=ab sinπ/2 c^=c^
=ab=c
=b×c=a
=bc sinπ/2 a^=aa^
=bc=a
=C×a=b
=Ca sinπ/2 b^=bb^
=Ca=b
From eq (1) ,(2)and(3)
We get a=b=c=1
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