To simplify \( 1,000^{23} \), we first recognize that \( 1,000 = 10^3 \). Thus, we can rewrite \( 1,000^{23} \) as:
\[ (10^3)^{23} \]
Using the power of a power property of exponents, we multiply the exponents:
\[ (10^3)^{23} = 10^{3 \times 23} = 10^{69} \]
Now, let's evaluate the claims:
- Charles says the result is \( 10 \). This is incorrect, as we found \( 10^{69} \).
- Zayeer says the result is \( 1,000 \). This is also incorrect, as \( 10^{69} \) is much larger than \( 1,000 \).
- Kali claims the result is \( 100 \). This is incorrect as well, since \( 10^{69} \) is significantly larger than \( 100 \).
Thus, none of them have the correct value.
The correct answer is: none of them.