Question #222122
The concentration of CO2 in air is determined by an indirect acid–base titration. A sample
of air is bubbled through a solution containing an excess of Ba(OH)2, precipitating
BaCO3. The excess Ba(OH)2 is back titrated with HCl. In a typical analysis a 3.5-L
sample of air was bubbled through 50.00 mL of 0.0200 M Ba(OH)2. Back titrating with
0.0316 M HCl required 38.58 mL to reach the end point. Determine the ppm CO2 in the
sample of air given that the density of CO2 at the temperature of the sample is 1.98 g/L.�
1
Expert's answer
2021-08-02T12:26:15-0400

CO2+Ba(OH)2BaCO3+H2OCO_2+Ba(OH)_2\to BaCO_3+H_2OBa(OH)2+2HClBaCl2+2H2OBa(OH)_2+2HCl\to BaCl_2+2H_2OMolesofHCladded=molarity×volume=0.0316M×38.58×103=1.219×103molMolesofHCladded=molarity ×volume=0.0316M×38.58×10^{-3}=1.219×10^{-3}molMolesofBa(OH)2added=50×103×0.02=103molMolesofBa(OH)_2added =50×10^{-3}×0.02=10^{-3}molmol

Excess Ba(OH)2​ added

1Ba(OH)2Ba(OH)_2 requires 2HCl2HCl

6.095×104Ba(OH)26.095×10^{-4} Ba(OH)_2 require1.219×103HCl1.219×10^{-3}HCl

Ba(OH)2Ba(OH)_2 reacted=103(6.095×104)=3.9×104mol=10^{-3}-(6.095×10^{-4})=3.9×10^{-4} molmol

CO2CO_2 Concentration =3.9×104molVolumeofCO2=\frac{3.9×10^{-4}mol}{Volume of CO_2}

=3.9×104mol3.5=1.157×104mol/L=\frac{3.9×10^{-4}mol}{3.5}=1.157×10^{-4}mol/L

=4.9×103g/l=4.9mg/l=4.9×10^{-3}g/l=4.9mg/l

=4.9ppm=4.9ppm


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Comments

Milly
03.08.21, 02:02

Thank you so much I really appreciate it

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