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Write the number whose expanded form is ...

Write the number whose expanded form is given below:
`6xx10,00,000+4xx1,00,00,000+3xx10,00,000+4xx1,000+2xx100+10+2`

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The correct Answer is:
To find the number whose expanded form is given, we will follow these steps: 1. **Identify Each Term in the Expanded Form**: The expanded form given is: \[ 6 \times 10,00,000 + 4 \times 1,00,00,000 + 3 \times 10,00,000 + 4 \times 1,000 + 2 \times 100 + 10 + 2 \] 2. **Calculate Each Term**: - \(6 \times 10,00,000 = 60,00,000\) - \(4 \times 1,00,00,000 = 4,00,00,000\) - \(3 \times 10,00,000 = 30,00,000\) - \(4 \times 1,000 = 4,000\) - \(2 \times 100 = 200\) - \(10 = 10\) - \(2 = 2\) 3. **Write Each Term in Standard Form**: - \(60,00,000\) - \(4,00,00,000\) - \(30,00,000\) - \(4,000\) - \(200\) - \(10\) - \(2\) 4. **Align and Add the Numbers**: Now we will add all these values together: \[ \begin{align*} & 4,00,00,000 \\ + & 60,00,000 \\ + & 30,00,000 \\ + & 4,000 \\ + & 200 \\ + & 10 \\ + & 2 \\ \end{align*} \] 5. **Perform the Addition**: - Start from the rightmost side: - \(2\) (from \(2\)) - \(10 + 0 = 10\) (from \(10\)) - \(200 + 0 = 200\) (from \(200\)) - \(4,000 + 0 = 4,000\) (from \(4,000\)) - \(30,00,000 + 0 = 30,00,000\) (from \(30,00,000\)) - \(60,00,000 + 0 = 60,00,000\) (from \(60,00,000\)) - \(4,00,00,000\) (from \(4,00,00,000\)) Now we combine: \[ 4,00,00,000 + 60,00,000 + 30,00,000 + 4,000 + 200 + 10 + 2 = 4,60,30,212 \] 6. **Final Answer**: The number whose expanded form is given is: \[ \text{4,60,30,212} \] ---
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