P

N pDa

To solve for n2, write [ D21] = L2(FT/L2) = FT. To eliminate FT, write [D2 !(1/pND4a)] = FT{1/(FT2/L4)(1/T)L4} = 1. Thus, n2 = 1 - ^ n2 = pND-')'1 = Re called the Reynolds number (6.3) pND2 1

To solve for n3, write [Da/g] = (L)/(L/T2) = T2. To eliminate T2, write [(Da/g) N2] = T2{1 IT2} = 1. Thus,

D N2

Including the shape factors and assuming there are n geometric measurements in the vessel, the functional relationship Equation (6.1) becomes

P = N pDa$\ ——, ——, Sj, S2, ..., Sn-1 (6.5)

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