Write the balanced equation for the following chemical reaction Barium Chloride plus Aluminium Sulphate arrow Barium sulphate + aluminium chloride I want the answer step by step please fast
Answers
3BaCl2 + Al2(So4)3=3BaSo4+2AlCl3
Answer:
Step-by-step explanation:
Let us write the symbols and valency of the elements present in the given compounds:
Barium - Ba (2)
Aluminium - Al (3)
Chlorine - Cl (1)
Sulphate - SO4 (2)
Using the standard rules for writing the formula of the compounds, we can write the formula of the compounds as follows:
Barium Chloride - BaCl2
Aluminium Sulphate - Al2(SO4)3
Barium Sulphate - BaSO4
Aluminium chloride - AlCl3
Using the information given in the question, we can write the chemical equation as follows:
BaCl2 + Al2(SO4)3 → BaSO4 + AlCl3
Next step is balancing of chemical equation which is done to equalize the number of atoms of each element on both sides of the equation.
Let us count the number of each atoms on both sides of the equation and summarize in the following table
Element LHS RHS
Ba 1 1
Cl 2 3
Al 2 1
S 3 1
O 12 ( 4 x 3) 4
We can see from the above table that number of atoms of Ba is same on both sides. however number of all other elements are different. Hence we need to balance the number of atoms of these elements by putting appropriate numbers in front of the chemical formula in the equation.
Let us try to balance Cl. On LHS, there are 2 Cl atoms and on RHS there are 3 Cl atoms. So, if we put 3 in front of BaCl2 and 2 in front of AlCl3, the number of Cl atoms on both sides are 6. The equation is then
3 BaCl2 + Al2(SO4)3 → BaSO4 + 2 AlCl3
However we can clearly see that this disrupts the already balanced number of atoms of Barium. ( 3 on LHS; 1 on RHS )
Hence in order to balance Ba, we need to put 3 on RHS. The equation becomes:
3 BaCl2 + Al2(SO4)3 → 3 BaSO4 + 2 AlCl3
Now let us again count the number of atoms of each element and summarize it in a table.
Element LHS RHS
Ba 3 3
Cl 6 6
Al 2 2
S 3 3
O 12 ( 4 x 3) 12 (3 x 4 )
We can see the number of atoms of each and every element is same on both sides of the equation. Hence this would be our final balance equation.