1. The problem is to create a stained glass art design using mathematical equations. 2. Stained glass art can be represented by geometric shapes and curves, each described by equations such as lines, circles, ellipses, and other conic sections. 3. For example, a simple stained glass pattern can be created using intersecting circles and lines. 4. Consider the following equations: - Circle 1: $$x^2 + y^2 = 4$$ (a circle centered at the origin with radius 2) - Circle 2: $$(x-2)^2 + y^2 = 4$$ (a circle centered at (2,0) with radius 2) - Line 1: $$y = x$$ (a diagonal line) - Line 2: $$y = -x$$ (another diagonal line) 5. These equations create overlapping shapes that can be colored differently to simulate stained glass. 6. By plotting these, you get a pattern of lens-shaped intersections and triangular regions. 7. This approach can be extended by adding more circles, ellipses, or lines to create complex stained glass designs. Final answer: Use the equations $$x^2 + y^2 = 4$$, $$(x-2)^2 + y^2 = 4$$, $$y = x$$, and $$y = -x$$ to create a simple stained glass art pattern with intersecting circles and lines.