It looks like the expression in the image is:

$\frac{\sqrt[3]{24^4}}{24}$

Let me simplify this step by step:

Step 1: Simplifying the numerator

The numerator is $\sqrt[3]{24^4}$, which is the cube root of $24^4$. This can be rewritten as:

$\sqrt[3]{24^4} = 24^{\frac{4}{3}}$

Step 2: The full expression

Now, the expression becomes:

$\frac{24^{\frac{4}{3}}}{24}$

Since $24 = 24^1$, we can rewrite this as:

$\frac{24^{\frac{4}{3}}}{24^1} = 24^{\frac{4}{3} - 1} = 24^{\frac{1}{3}}$

Step 3: Simplifying the result

The final result is:

$24^{\frac{1}{3}} = \sqrt[3]{24}$

So, the simplified form of the expression is:

$\boxed{\sqrt[3]{24}}$

Would you like more details or have any questions?

Here are five related questions to explore further:

1. What is the cube root of 24 approximated to two decimal places?
2. How do you simplify expressions involving roots and exponents?
3. What is the general rule for dividing powers with the same base?
4. Can the expression $\sqrt[3]{24}$ be simplified further into a decimal?
5. How would you express $\frac{\sqrt[3]{24^5}}{24^2}$?

Tip: When dealing with roots and exponents, converting expressions into powers often makes simplification easier.