https://file.aiquickdraw.com/mathbot/file/1726710623378xoiwhovc.jpg

It seems like you have shared an equation written on paper. I'll go ahead and transcribe the formula for further clarification.

From the image, it looks like the expression is:

\[
\frac{20^2}{\sqrt{\ln(1.6 + 1.33) + 0.67 \ln(\ln(1.6 + 1.33))}}
\]

Here’s a breakdown:
- The numerator is \( 20^2 \), which equals 400.
- The denominator involves a square root (\( \sqrt{} \)) of a natural logarithmic expression:
  - \( \ln(1.6 + 1.33) \) is inside the first part.
  - \( 0.67 \ln(\ln(1.6 + 1.33)) \) is added to the result of the first log operation.

Would you like me to simplify and solve this expression?

Solve the expression: 20^2 / sqrt(ln(1.6 + 1.33) + 0.67 * ln(ln(1.6 + 1.33))).

Learn how to solve the mathematical expression involving exponents, square roots, and natural logarithms: 20^2 / sqrt(ln(1.6 + 1.33) + 0.67 * ln(ln(1.6 + 1.33))). Detailed steps for simplifying the expression using properties of logarithms and roots are provided. Suitable for students in Grades 10-12.

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