A large white cube is painted red, and then cut into 64 identical smaller cubes. These smaller cubes are shuffled randomly.

A blind man (who also cannot feel the paint) reassembles the small cubes into a large one. Let $P$ denote the probability that the outside of this large cube is completely red?

What is the value of $10^{85} \times P *1.26$ ? (Answer to two decimal places)

The answer is 9.85.

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PREREQUISITE:typesof smaller cubes: corners, edges, faces, centres.The total number of cases:typesgo to where they belong.Additional limitations:THEREFORE:P.S. I noticed that I calculated $\fbox{9.83}$ but the answer is $\fbox{9.85}$ .