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Minimise Z=sum(j=1)^n sum(i=1)^m c(ij) x...

Minimise `Z=sum_(j=1)^n sum_(i=1)^m c_(ij) x_(ij)` Subject to `sum_(i=1)^m x_(ij)=b_j,j=1,2,.....,n sum_(j=1)^n x_(ij)=b_j,i=1,2,.....,m` is a `LPP` with number of constraints

A

`m-n`

B

mn

C

`m+n`

D

`(m)/(n)`

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Verified by Experts

The correct Answer is:
C
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