Two aqueous hydrogen bromide solutions containing 1.00 wt% HBr (SG
= 1.0041) and 65.0 wt% HBr (SG = 1.7613) are mixed to form a 3.19
molar HBr solution (SG = 1.1743).
Part B is correct, I just need Part A.
Mixed solution contains 3.19 moles of HBr/ 1 L solution
Basis :1 L solution. This contains 3.19 moles of HBr
Molecular weight of HBr= 1+80= 81
Mass of HBr= 81*3.19 gms=258.4 gm
Density of the solution = specific gravity* density of water = 1.1743*1000 kg/m3=1174.3 kg/m3
1m3 will have 1174 kg of mass
0.001m3 (1L) will have 1174*0.001=1.174 kg =1174 gm
mass of water in the solution =1174-258.4=915.6 gm of water
let x= mass of 1 wt % HBr and y= mass of 65 wt% HBr
writing mass balance on water
0.99x+0.35y= 915.6 (1)
x+0.35/0.99y= 915.6/0.99 , x +0.35y= 925 (1A)
Mass balance of HBr
0.01x+0.65y= 258.4 (2), x+65y= 25840 (2A)
Eq.2A- Eq.1A (65-0.35)y= 25840-925
y= 385.3 kg/hr
1174 gm of solution requires 385.3 gm of 65 wt% HBr
1050 kg of solution requires 1050*385.3/1174=344.6 kg of 65 wt% HBr.
density
Feed rate of 65 wt% HBr = 344.6 kg/hr/ 1761.3kg/m3=0.195m3/hr = 195 L/hr
Two aqueous hydrogen bromide solutions containing 1.00 wt% HBr (SG = 1.0041) and 65.0 wt% HBr...
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