“…where, A = (a 1 , a 2 , ......., a m , a m+1 , , ....a n ) is a m × n matrix, b ∈ R m , x, c, d ∈ R n , α, β ∈ R. We use the method proposed in [29] for transforming the linear fractional problem in (15) to equivalent Linear Problem (LP) represented as F (y) = py + g (28) s.t Gy ≤ h, y ≥ 0…”