A 10 wt% aqueous sulfuric acid solution (ρ = 1.066 g/mL) flows through a 75 m long pipe with a 4 cm diameter at a rate of 94 L/min.
b) How long (in seconds) would it take to fill a 55-gallon drum, and how much sulfuric acid (lbm) would the drum contain? (You should arrive at your answers with two, dimensional equations.) c) |
a) Let us consider 1 kg solution = 1000 g
Volume of solution = mass/density = 1000 / 1.066 = 938 ml = 0.938 L
for 1 kg solution sulphuric acid present = ( 10/100) x 1 = 0.1 kg = 100 g
sulphuric acid moles = mass/molar mass = 100 / 98.079 = 1.0196
Molarity = moles of H2SO4 / solution vol in L = 1.0196 /0.938 = 1.087 M
b) 55 galons = 55 x 3.78541 = 208.19755 L
Rate of slow = 94 L /min
we need 208.19755 L
Hence time = Volume / rate = 208.19755 /94 = 2.21486 min
Time in s = 60 x time in min = 2.24186 x 60 =132.9 s = 133 s
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