Let's simplify \( 1,000^{23} \).
First, we know that \( 1,000 = 10^3 \).
So we can re-write \( 1,000^{23} \) as follows:
\[
1,000^{23} = (10^3)^{23}
\]
Now, using the power of a power property in exponents, we multiply the exponents:
\[
(10^3)^{23} = 10^{3 \times 23} = 10^{69}
\]
Thus, \( 1,000^{23} = 10^{69} \).
Now let's evaluate the claims made by Charles, Zayeer, and Kali:
- **Charles says the correct simplification is 10** - this is incorrect because \( 1,000^{23} = 10^{69} \).
- **Zayeer says the correct simplification is 1,000** - this is also incorrect for the same reason.
- **Kali says the correct simplification is 100** - again, this is incorrect.
Since none of them correctly simplified \( 1,000^{23} \), the correct response is:
**none of them**.