The solution for minimizing the function \[z=x+y\] under a L.P.P. with constraints \[x+y\ge 1\], \[x+2y\le 10\], \[y\le 4\] and \[x,\ y\ge 0\], is

The solution for minimizing the function \[z=x+y\] under a L.P.P. with

1.	The solution for minimizing the function \[z=x+y\] under a L.P.P. with constraints \[x+y\ge 1\], \[x+2y\le 10\], \[y\le 4\] and \[x,\ y\ge 0\], is
A.	\[x=0,\ y=0,\ z=0\]
B.	\[x=3,\ y=3,\ z=6\]
C.	There are infinitely solutions
D.	None of these
Answer» D. None of these

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The solution for minimizing the function \[z=x+y\] under a L.P.P. with constraints \[x+y\ge 1\], \[x+2y\le 10\], \[y\le 4\] and \[x,\ y\ge 0\], is

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