The expression in the image appears to be:

$y = \frac{\frac{3}{5} \ln(x^3)}{e^{(x^2 - 2)}}$

Would you like me to differentiate this function or provide a detailed explanation of how it works? Let me know if you need further clarification!

Here are five follow-up questions for exploration:

1. Would you like to differentiate this function $y$ with respect to $x$?
2. How does the natural logarithm $\ln(x)$ affect the growth of the function compared to polynomials?
3. How does the exponential function $e^{x^2 - 2}$ influence the overall behavior of $y$?
4. Would you like to plot this function to understand its behavior visually?
5. Can we simplify this expression further, or analyze specific values of $x$?

Tip: The natural logarithm $\ln(x)$ grows much slower than polynomial or exponential functions, so it plays an important role in moderating growth in complex expressions.