Solution.
2Al+3Br2=2AlBr32Al + 3Br2 = 2AlBr32Al+3Br2=2AlBr3
n(Al)=1026.98=0.37 moln(Al) = \frac{10}{26.98} = 0.37 \ moln(Al)=26.9810=0.37 mol
n(Br2)=10159.80=0.06 moln(Br2) = \frac{10}{159.80}=0.06 \ moln(Br2)=159.8010=0.06 mol
In this reaction, Br2 is limiting reagent
n(AlBr3)=0.06×23=0.04 moln(AlBr3) = \frac{0.06 \times 2}{3} = 0.04 \ moln(AlBr3)=30.06×2=0.04 mol
Because yield of the reaction is 100 %, that:
m(AlBr3)=0.04×266.68=10.67 gm(AlBr3) = 0.04 \times 266.68 = 10.67 \ gm(AlBr3)=0.04×266.68=10.67 g
Answer:
m(AlBr3) = 10.67 g
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