# INFINITY SQUARES........

Geometry Level pending

In the following picture, the smallest square has a side length of $$1cm$$. The $$four$$ $$vertexes$$ are connected to the $$dotted$$ $$circle$$ below. The four sides of the $$circle$$ are then connected to the $$second$$ $$square$$ which is larger than the $$first$$ $$square$$. (This is considered as one process.) At least how many time do we need to repeat this process to make the last square is larger than $$1km^{2}$$?

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