Let's analyze the problem:
The expression "100023" appears to be a typographical error or perhaps a misunderstanding. If we consider "1000 raised to the power of 23" (which would be written as \(1000^{23}\)), we can simplify it.
First, we know that \(1000 = 10^3\). Therefore, we can rewrite \(1000^{23}\) as \((10^3)^{23}\).
Using the property of exponents \((a^m)^n = a^{m \cdot n}\), we have:
\[ (10^3)^{23} = 10^{3 \cdot 23} = 10^{69}. \]
This means \(1000^{23}\) is simplified to \(10^{69}\).
Now assessing the answers:
- Charles claims \(100023 = 10\), which is incorrect.
- Zayeer claims \(100023 = 1000\), which is also incorrect.
- Kali claims \(100023 = 100\), which is likewise incorrect.
Thus, the correct answer is:
none of them.