It seems you're presenting an expression that includes the fraction \(\frac{0}{1.5}\).

The fraction \(\frac{0}{1.5}\) simplifies to 0 because any number divided by 0 is 0:

\[
\frac{0}{1.5} = 0
\]

If you meant to write the number 23.85 and then divide it by \(\frac{0}{1.5}\), it would look like this:

\[
23.85 \times \frac{1}{\frac{1.5}{0}} 
\]

But since \(\frac{0}{1.5} = 0\), multiplying 23.85 by 0 gives:

\[
23.85 \times 0 = 0
\]

So the final result is 0.

Please let me know if you meant a different operation or if you'd like further clarification.

### Related Questions:
1. What happens when dividing by zero in mathematics?
2. Can you explain how to handle fractions in more complex expressions?
3. What are some examples where division by zero might appear unintentionally?
4. How is division by zero treated in computer programming?
5. Why is division by zero undefined in mathematics?
6. What are some common mistakes when simplifying expressions with fractions?
7. How do calculators handle division by zero?
8. What are the implications of dividing by zero in algebraic equations?

**Tip:** Always check if any number in the denominator is zero before performing division to avoid undefined results.

Explore the concept of division by zero with a focus on the problem 23.85 divided by 0. Learn why division by zero is undefined in mathematics and how to handle such expressions. Suitable for Grades 6-8.

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