The image contains a complex mathematical expression involving logarithms, roots, powers, trigonometric functions, and constants. It appears to be a part of a larger problem or an equation to be solved. Due to the complexity and lack of specific instructions, a detailed step-by-step solution cannot be provided without further context or a specific question about the expression.
The expression is:
$$ \log_{110} \frac{4}{160} + \sqrt[3]{(44,664)^2} \cdot \sqrt{\pi} \cdot (81)^{-1/4} $$
$$ \frac{ }{ \sqrt{\log_{10}(10)} - \sqrt{\frac{1/2}{-4}} \cdot \sin(46nt) + } $$
$$ + \left( \sqrt{\frac{\pi f}{\sqrt{0,852}}} \right)^{10} - $$
$$ - \left( -(3-3t \cdot 90^{\circ}) \cdot \frac{-3-(3 \cdot 62^{\circ}/\cos 28^{\circ})}{2184-\sin 64^{\circ}} \right) $$
Note: Some parts of the expression, particularly the connection between the numerator and denominator and the structure of the last term, might require clarification or contextual information for a complete solution.