In this paper we establish a relation between Geometry and the Combinatorial Numbers from which we will obtain the numbers that form the call Pascal triangle. In order to obtain it, the n-dimensional cube is defined in the first place in which the different linear varieties will be obtained that contain. From the number of these linear varieties, the Pascal triangle will be deduced. Like annexed to this work and consequences of the previous numbers of linear varieties, two classical formuli of Geometry are deduced.
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