Question
Balance the following Equation ... ____KNO3 --> ____KNO2 + ____O2
Answers
GPT-4o mini
To balance the chemical equation \( \text{KNO}_3 \rightarrow \text{KNO}_2 + \text{O}_2 \), we follow these steps:
1. **Count the number of atoms of each element** on both sides of the equation.
2. **Adjust coefficients** to get the same number of each type of atom on both sides.
Let's write the unbalanced equation first:
\[
\text{KNO}_3 \rightarrow \text{KNO}_2 + \text{O}_2
\]
### Step 1: Identify the Reactants and Products
- **Reactants**: 1 K, 1 N, 3 O (from KNO3)
- **Products**: 1 K, 1 N, 2 O (from KNO2) + 2 O (from O2)
### Step 2: Balancing Oxygen
The left side has 3 oxygen atoms (from KNO3), and the right side has a total of 4 oxygen atoms (2 from KNO2 and 2 from O2). So, we need to balance it:
If we start with 2 KNO3, we get:
\[
2 \text{KNO}_3 \rightarrow 2 \text{KNO}_2 + \text{O}_2
\]
Now we calculate again:
- **Reactants**: 2 K, 2 N, 6 O (from 2 KNO3)
- **Products**: 2 K, 2 N, (2 O from KNO2 + 2 O from O2 = 4 O)
Thus, we can adjust coefficients again.
To achieve 6 O on the product side, let's try adjusting:
\[
4 \text{KNO}_3 \rightarrow 4 \text{KNO}_2 + 2 \text{O}_2
\]
### Final Check
**Reactants**:
- 4 K, 4 N, 12 O
**Products**:
- 4 K, 4 N, (4 O from KNO2 + 4 O from 2 O2 = 12 O)
Both sides are now equal.
### Final Balanced Equation
\[
4 \text{KNO}_3 \rightarrow 4 \text{KNO}_2 + 2 \text{O}_2
\]
So the balanced equation is:
\[
\boxed{4 \text{KNO}_3 \rightarrow 4 \text{KNO}_2 + 2 \text{O}_2}
\]
1. **Count the number of atoms of each element** on both sides of the equation.
2. **Adjust coefficients** to get the same number of each type of atom on both sides.
Let's write the unbalanced equation first:
\[
\text{KNO}_3 \rightarrow \text{KNO}_2 + \text{O}_2
\]
### Step 1: Identify the Reactants and Products
- **Reactants**: 1 K, 1 N, 3 O (from KNO3)
- **Products**: 1 K, 1 N, 2 O (from KNO2) + 2 O (from O2)
### Step 2: Balancing Oxygen
The left side has 3 oxygen atoms (from KNO3), and the right side has a total of 4 oxygen atoms (2 from KNO2 and 2 from O2). So, we need to balance it:
If we start with 2 KNO3, we get:
\[
2 \text{KNO}_3 \rightarrow 2 \text{KNO}_2 + \text{O}_2
\]
Now we calculate again:
- **Reactants**: 2 K, 2 N, 6 O (from 2 KNO3)
- **Products**: 2 K, 2 N, (2 O from KNO2 + 2 O from O2 = 4 O)
Thus, we can adjust coefficients again.
To achieve 6 O on the product side, let's try adjusting:
\[
4 \text{KNO}_3 \rightarrow 4 \text{KNO}_2 + 2 \text{O}_2
\]
### Final Check
**Reactants**:
- 4 K, 4 N, 12 O
**Products**:
- 4 K, 4 N, (4 O from KNO2 + 4 O from 2 O2 = 12 O)
Both sides are now equal.
### Final Balanced Equation
\[
4 \text{KNO}_3 \rightarrow 4 \text{KNO}_2 + 2 \text{O}_2
\]
So the balanced equation is:
\[
\boxed{4 \text{KNO}_3 \rightarrow 4 \text{KNO}_2 + 2 \text{O}_2}
\]