Under certain conditions, the substances sulfur
dioxide and water combine to form
sulfurous acid
(H2SO3).
If 28.3 grams of sulfur dioxide
and 8.0 grams of water combine to
form sulfurous acid (H2SO3),
how many grams of sulfurous acid
(H2SO3) must form?
---------------grams sulfurous acid
(H2SO3)
Molar mass of SO2,
MM = 1*MM(S) + 2*MM(O)
= 1*32.07 + 2*16.0
= 64.07 g/mol
mass(SO2)= 28.3 g
number of mol of SO2,
n = mass of SO2/molar mass of SO2
=(28.3 g)/(64.07 g/mol)
= 0.4417 mol
Molar mass of H2O,
MM = 2*MM(H) + 1*MM(O)
= 2*1.008 + 1*16.0
= 18.016 g/mol
mass(H2O)= 8.0 g
number of mol of H2O,
n = mass of H2O/molar mass of H2O
=(8.0 g)/(18.016 g/mol)
= 0.444 mol
Balanced chemical equation is:
SO2 + H2O ---> H2SO3
1 mol of SO2 reacts with 1 mol of H2O
for 0.4417 mol of SO2, 0.4417 mol of H2O is required
But we have 0.444 mol of H2O
so, SO2 is limiting reagent
we will use SO2 in further calculation
Molar mass of H2SO3,
MM = 2*MM(H) + 1*MM(S) + 3*MM(O)
= 2*1.008 + 1*32.07 + 3*16.0
= 82.086 g/mol
According to balanced equation
mol of H2SO3 formed = (1/1)* moles of SO2
= (1/1)*0.4417
= 0.4417 mol
mass of H2SO3 = number of mol * molar mass
= 0.4417*82.09
= 36.3 g
Answer: 36.3 g
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