Question #107094

If 1.250 of AU and 1.744 of CL2 were mixed determine which of the reactants is in excess

2. Calculate the excess amount

Expert's answer

2Au+3Cl2→2AuCl32Au + 3Cl_2 \rightarrow 2AuCl_3

1) Find moles of Au

1.250gAu(1moleAu196.97gAu)=0.006346mol1.250 g Au (\frac{1 mole Au}{196.97 g Au})=0.006346 mol


2) Find moles of Cl2

1.744gCl2(1molCl22×35.45gCl2)=0.02460mol1.744 g Cl_2 (\frac{1 mol Cl_2}{2\times 35.45 g Cl_2})=0.02460 mol


3) Compere the values:


molesAu2\frac{moles Au}{2} and molesCl23\frac{moles Cl_2}{3}


0.006346molAu2\frac{0.006346 mol Au}{2} and 0.02460molCl23\frac{0.02460 mol Cl_2}{3}


0.003173molAu<0.008200molCl20.003173 mol Au < 0.008200 mol Cl_2

Au - is a limiting reactant

Cl_2 is in excess.


3) Use moles of Au to calculate the moles of Cl_2 consumed in the reaction

0.006346molAu(3molCl22molAu)=0.009519molCl20.006346 mol Au (\frac{3 mol Cl_2}{2 mol Au}) = 0.009519 mol Cl_2


Find the moles of Cl_2 left after the reaction (the excess amount):

molesCl2=0.02460−0.009519=0.01508molCl2moles Cl_2 = 0.02460 -0.009519 = 0.01508 mol Cl_2


Find the mass of Cl2Cl_2 left after the reaction:

0.01508molCl2(2×35.45gCl21molCl2)=1.069gCl20.01508 mol Cl_2 (\frac{2\times 35.45 g Cl_2}{1 mol Cl_2}) =1.069 g Cl_2


Answer: excess amount: 0.01508molesCl20.01508 moles Cl_2 , 1.069gCl21.069 g Cl_2




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