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How do you find the primitive roots of 31? - Answers

You need to know the base for the modulo arithmetic. If the base is the integer p, then 31 can be expressed as n*p + r, or r is the remainder when 31 is divided by p. r is also called the primitive root of 31 modulo p. The primitive root of 31, by itself, has no meaning. It is only in relation to p that it has a meaning and a value. p = 2: primitive root = 1 p = 3: primitive root = 1 p = 4: primitive root = 3 p = 5: primitive root = 1 p = 7: primitive root = 3 p = 8: primitive root = 7 etc.



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How do you find the primitive roots of 31? - Answers

https://math.answers.com/math-and-arithmetic/How_do_you_find_the_primitive_roots_of_31

You need to know the base for the modulo arithmetic. If the base is the integer p, then 31 can be expressed as n*p + r, or r is the remainder when 31 is divided by p. r is also called the primitive root of 31 modulo p. The primitive root of 31, by itself, has no meaning. It is only in relation to p that it has a meaning and a value. p = 2: primitive root = 1 p = 3: primitive root = 1 p = 4: primitive root = 3 p = 5: primitive root = 1 p = 7: primitive root = 3 p = 8: primitive root = 7 etc.



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https://math.answers.com/math-and-arithmetic/How_do_you_find_the_primitive_roots_of_31

How do you find the primitive roots of 31? - Answers

You need to know the base for the modulo arithmetic. If the base is the integer p, then 31 can be expressed as n*p + r, or r is the remainder when 31 is divided by p. r is also called the primitive root of 31 modulo p. The primitive root of 31, by itself, has no meaning. It is only in relation to p that it has a meaning and a value. p = 2: primitive root = 1 p = 3: primitive root = 1 p = 4: primitive root = 3 p = 5: primitive root = 1 p = 7: primitive root = 3 p = 8: primitive root = 7 etc.

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      You need to know the base for the modulo arithmetic. If the base is the integer p, then 31 can be expressed as n*p + r, or r is the remainder when 31 is divided by p. r is also called the primitive root of 31 modulo p. The primitive root of 31, by itself, has no meaning. It is only in relation to p that it has a meaning and a value. p = 2: primitive root = 1 p = 3: primitive root = 1 p = 4: primitive root = 3 p = 5: primitive root = 1 p = 7: primitive root = 3 p = 8: primitive root = 7 etc.

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