To determine how many 8-letter Words can be formed from the letters r, o, n, s, g, a, k, y, c, h, t, e, we first note that there are 12 distinct letters. Choosing any 8 letters from these 12 can be done in ( \binom{12}{8} ) ways, which equals 495. Each selection of 8 letters can be arranged in ( 8! ) (factorial of 8) ways, leading to a total of ( 495 \times 40,320 = 19,998,400 ) possible arrangements. However, since the question asks for valid Words specifically, the actual count of meaningful 8-letter Words would be much less and would depend on a specific dictionary.
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