To compare the numbers using scientific notation, let's convert them all into that format:
-
3,478,660 can be written as: \[ 3.47866 \times 10^6 \]
-
34,870,000 can be written as: \[ 3.487 \times 10^7 \]
-
34,786,600 can be written as: \[ 3.47866 \times 10^7 \]
Now, let's compare the scientific notations:
- For 3,478,660: \(3.47866 \times 10^6\)
- For 34,870,000: \(3.487 \times 10^7\)
- For 34,786,600: \(3.47866 \times 10^7\)
Since \(10^7\) is larger than \(10^6\), both \(34,870,000\) and \(34,786,600\) are larger than \(3,478,660\).
Now we can compare \(34,870,000\) and \(34,786,600\):
- \(3.487 \times 10^7\) (34,870,000)
- \(3.47866 \times 10^7\) (34,786,600)
Since \(3.487 > 3.47866\), it is clear that:
34,870,000 has the greatest value among the three numbers.