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Question: how can solve that : •Consider the LCG defined by m = 16, a = 5, c = 3, and Z0 = 7. Compute until Z19 and verify that when i = 16, the exact the same order will show up. Show all results in a table. •For the following multiplicative LCGs, compute Zi for enough values of i that is greater or equal to one to cover the entire cycle: •Zi = (11Zi-1)(mod 16), Z0 = 1•Zi = (3Zi-1)(mod 13), Z0 = 1 •Without actually computing any Zi's, determine which of the following mixed LCGs have full period: •Zi = (13Zi-1 + 13)(mod 16)•Zi = (12Zi-1 + 13)(mod 16)•Zi = (13Zi-1 + 12)(mod 16)•Zi = (Zi-1 + 12)(mod 13) •For the mixed LCGs in Problem 4, compute Zi of (b) and (c) for enough value of i that is greater and equal to 1 to cover entire cycle; let Z0 = 1 in each case. Comment on the results.
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