To simplify \(1000^{2/3}\), we can use the property of exponents.
The expression \(1000^{2/3}\) can be interpreted as follows:
- First, rewrite \(1000\) as \(10^3\). Thus, we have:
\[ 1000^{2/3} = (10^3)^{2/3} \]
- When raising a power to another power, we multiply the exponents:
\[ (10^3)^{2/3} = 10^{3 \cdot \frac{2}{3}} = 10^2 \]
- Finally, simplify \(10^2\):
\[ 10^2 = 100 \]
Therefore, the correct simplification of \(1000^{2/3}\) is \(100\).
So, Kali is correct in this case, while Charles is incorrect because he mistakenly simplified it to \(10\), and Zayeer is also incorrect because he claimed it remains \(1000\). The correct answer is indeed \(100\).