Question #291120

4.67g of solid silver nitrate are mixed into a 200.0mL solution of 0.500mol/L aqueous potassium sulfate. 


1. Calculate the moles of each reactant 

2. Identify which reactant is the limiting reactant

3. Calculate the moles of each product 

4. Calculate the theoretical yield of solid precipitate 

5. Assuming you get 3.88g of solid precipitate, calculate the percent yield 



Expert's answer

2AgNO3(aq)+K2SO4(aw)→ Ag2SO4(s)+2KNO3(aq)2AgNO_{3(aq)}+K_2SO_{4(aw)}\to\>Ag_2SO_{4(s)}+2KNO_{3(aq)}


Molar mass of AgNO3=169.87_3=169.87


K2SO4=174.259K_2SO_4=174.259

Ag2SO4=311.799Ag_2SO_4=311.799


Part 1


Moles of AgNO3=4.67169.87=0.02749 moles_3=\frac{4.67}{169.87}=0.02749\>moles


Moles of K2SO4=2001000×0.5=0.1 molesK_2SO_4=\frac{200}{1000}×0.5=0.1\>moles



Part 2

0.1×2=0.2>0.027490.1×2=0.2>0.02749

∴\therefore AgNO3AgNO_3 is the limiting reagent


Part 3

Moles of Ag2SO4=12×0.02749Ag_2SO_4=\frac{1}{2}×0.02749

=0.01375=0.01375


Moles of KNO3=0.02749KNO_3=0.02749


Part 4

Theoretical yield of Ag2SO4=0.01375×311.799Ag_2SO_4=0.01375×311.799

=4.2859g=4.2859g


Part 5


Percentage yield =3.884.2859×100%=90.53%=\frac{3.88}{4.2859}×100\%=90.53\%




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