Net[W] n.
With B = W (1 + Z) RIR - g (theorem B1) use W (1 + Z) = (Net[W] + g + b) and get:
B = RIR Net[W] - (1 - RIR) g + RIR b
Note that b
0, since we have set u = 0 only in the determination of the RIR. Then:
B /
W =
Net[W] n.
With B = W (1 + Z) RIR - g (theorem B1) use W (1 + Z) = (Net[W] + g + b) and get:
B = RIR Net[W] - (1 - RIR) g + RIR b
Note that b
0, since we have set u = 0 only in the determination of the RIR. Then:
B /
W =