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"mn + 1 = p is a prime…"
"mn + 1 = p is a prime…"
Analysis of factors using modular arithmetic
Analysis of factors using modular arithmetic
Organized analysis of factors
Organized analysis of factors
Primes and factors, with matrices as a representation
Primes and factors, with matrices as a representation
"n is an odd prime, a, b, c are integers…"
"n is an odd prime, a, b, c are integers…"
"s is a power of n"
"s is a power of n"
Sequences of integers with integer exponents
Sequences of integers with integer exponents
Analysis of primes and factors using modular arithmetic
Analysis of primes and factors using modular arithmetic
Numbers in terms of exponents n and analysis of expressions modulo λ
Numbers in terms of exponents n and analysis of expressions modulo λ
Factors, primes, and remainders (modular arithmetic)
Factors, primes, and remainders (modular arithmetic)
Modular arithmetic
Modular arithmetic
Investigating powers, factors, and primes
Investigating powers, factors, and primes
Observations of primes and factors
Observations of primes and factors
Determining HCFs
Determining HCFs