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Piecewise functions $$f$$ and $$g$$ can model the heights (in meters) of two airplanes. Here are the graphs of $$f$$ and $$g$$, where $$t$$ is the number of minutes that have passed since noon at a local airport. $$\small{20}$$ $$\small{40}$$ $$\small{60}$$ $$\small{80}$$ $$\small{100}$$ $$g$$$0$ $$g$$$1$ $$g$$$2$ $$g$$$3$ $$g$$$4$ $$g$$$5$ $$g$$$6$ $$g$$$7$ $$g$$$8$ $$g$$$9$ $$f$$$0$ $$f$$$1$ $$f$$$2$ $$t$$ $$f$$$4$ $$f$$$5$ The airplanes have the same height about $$f$$$6$ minutes after noon. What is the other time the airplanes have the same height? Round your answer to the nearest ten minutes. About minutes after noon