Published by:
CGP EDU Academic Team
Published on: August 13, 2026
Consider the system of equations 
and 
.
(i) The value of 
for which system has a solution is
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(i) , (ii) , (iii)
Let 
and 
We have 
and 
Since 
, we get 
So, from Eq. (i). we get 
i.e., 
Since 
, so 
or 2 .
Substituting the value of 
from Eq. (i) in Eq. (ii), we get
Since 
, we have 
i.e., 
or 
or 
or 
Substituting 
in Eq. (iii), we get
or 
or or
From Eq. (ii), we get 
or 
or 
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