Consider the linear congruential algorithm with an additive component of 0, i.e., Xn+1 =(aXn) mod m
a. It can be shown that if m is prime and if a given value of a produces the maximum period of m-1, then akwill also produce the maximum period, provided that k is less than m and that k and m-1 are relatively prime. Demonstrate this by using X0=1 and m=31 and producing the sequences for ak = 3, 32, 33, and 34.
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