Exercise # 1 (CLO 1) Consider the following Linear Congruential Pseudo Random Number Generator LCG) Seed (Ro) Constant Multiplier (a) 5 Increment (c) Modulus (m) Generate the maximum pseudo-random numbers for this generator. Does this generator achieve the maximum possible period length? Justify your answer Using theorem 2.1, what is the maximum possible period length for this generator? 4. 12

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Exercise # 1 (CLO 1)
Consider the following Linear Congruential Pseudo Random Number Generator LCG)
Seed (Ro)
Constant Multiplier (a)
4
Increment (c)
Modulus (m)
Generate the maximum pseudo-random numbers for this generator.
Does this generator achieve the maximum possible period length? Justify your answer.
Using theorem 2.1, what is the maximum possible period length for this generator?
12
Transcribed Image Text:Exercise # 1 (CLO 1) Consider the following Linear Congruential Pseudo Random Number Generator LCG) Seed (Ro) Constant Multiplier (a) 4 Increment (c) Modulus (m) Generate the maximum pseudo-random numbers for this generator. Does this generator achieve the maximum possible period length? Justify your answer. Using theorem 2.1, what is the maximum possible period length for this generator? 12
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