1. **State the problem:** Reflect the point $(2,0)$ across the line $y=x$.
2. **Formula and rule:** When reflecting a point $(a,b)$ across the line $y=x$, the coordinates swap places. The reflected point becomes $(b,a)$.
3. **Apply the rule:** For the point $(2,0)$, swapping coordinates gives $(0,2)$.
4. **Final answer:** The reflection of $(2,0)$ across $y=x$ is $(0,2)$.
Reflect Point 4B1C0E
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