1. The problem is to create an image of stained glass using corresponding equations. 2. Stained glass patterns can be modeled using geometric shapes and trigonometric functions to create colorful, repeating patterns. 3. One common approach is to use sinusoidal functions to create wave-like patterns and combine them with linear equations for the edges. 4. For example, consider the function $$y = \sin(x) + \cos(2x)$$ which creates a wave pattern. 5. We can add linear boundaries such as $$y = x$$ and $$y = -x$$ to form triangular sections resembling stained glass panes. 6. By coloring the regions between these curves differently, we simulate the stained glass effect. 7. The key formulas used are sinusoidal functions for curves and linear equations for edges. 8. This approach allows us to mathematically describe and visualize stained glass patterns. 9. Final example function for visualization: $$y = \sin(x) + \cos(2x)$$ with boundaries $$y = x$$ and $$y = -x$$.