The existence of the unique solution of the system \[x+y+z=\lambda ,\] \[5x-y+\mu z=10\], \[2x+3y-z=6\] depends on [Kurukshetra CEE 2002]

Neither \[\lambda \]nor \[\mu \]

The existence of the unique solution of the system \[x+y+z=\lambda ,\]

1.	The existence of the unique solution of the system \[x+y+z=\lambda ,\] \[5x-y+\mu z=10\], \[2x+3y-z=6\] depends on [Kurukshetra CEE 2002]
A.	\[\mu \]only
B.	\[\lambda \]only
C.	\[\lambda \]and \[\mu \] both
D.	Neither \[\lambda \]nor \[\mu \]
Answer» B. \[\lambda \]only

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The existence of the unique solution of the system \[x+y+z=\lambda ,\] \[5x-y+\mu z=10\], \[2x+3y-z=6\] depends on [Kurukshetra CEE 2002]

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