To balance the chemical equation \(2 Ag_2O \rightarrow \) \(Ag + O_2\), we need to balance both silver (Ag) and oxygen (O) atoms.
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On the left side, we have:
- 4 Ag (from \(2 Ag_2O\)),
- 2 O (from \(2 Ag_2O\)).
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On the right side, if we have \(Ag\) and \(O_2\):
- For \(O_2\), we have 2 O.
To balance the silver, we will need 4 silver atoms. For the silver, since each \(Ag_2O\) gives us 2 Ag, we need:
\[ 4 Ag \rightarrow 4 Ag \]
Thus, we match the Ag by making 4 Ag:
To write out the balanced equation, we need:
\[ 2Ag_2O \rightarrow 4Ag + O_2 \]
Inserting the appropriate responses into the blanks of the equation:
- For \(Ag\), we put 4 since that gives us 4 Ag atoms.
- For \(O_2\), we put 2 as we are producing 1 mole of \(O_2\), but we need it in the context of this final output.
Final balanced equation:
\[ 2Ag_2O \rightarrow 4Ag + \text{1 } O_2 \]
So, the balanced equation with the correct responses in the areas is:
Ag: 4
O2: 1