7 Modulo 4. For example, you're calculating 15 mod 4. When you divide 15 by 4, there's a remainder.
If a primitive root modulo n exists, then there are exactly φ ( φ ( n )) such primitive roots, where φ is the euler's totient function. Divide your answer in step 2 by the number of classes you chose in step 1. Lesson 4 problem set 3 7 lesson 4:
Where a is the dividend, b is the divisor (or modulus), and r is the remainder.
When you divide 15 by 4, there's a remainder. 24 modulo 10 and 34 modulo 10 give the same answer: For example, you're calculating 15 mod 4. Show your work in the.
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