If a and b are two non-collinear vectors and \[x\,\mathbf{a}+y\,\mathbf{b}=0\] [RPET 2001]

\[x=0\], but y is not necessarily zero

\[y=0\], but x is not necessarily zero

If a and b are two non-collinear vectors and \[x\,\mathbf{a}+y\,\mathb

1.	If a and b are two non-collinear vectors and \[x\,\mathbf{a}+y\,\mathbf{b}=0\] [RPET 2001]
A.	\[x=0\], but y is not necessarily zero
B.	\[y=0\], but x is not necessarily zero
C.	\[x=0\], \[y=0\]
D.	None of these
Answer» D. None of these

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If a and b are two non-collinear vectors and \[x\,\mathbf{a}+y\,\mathbf{b}=0\] [RPET 2001]

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