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In modular arithmetic, what is the smallest positive integer x that satisfies the equation below?
Hint: You're looking for the modular multiplicative inverse of 7 modulo 13.
Calculate the remainder when 247 is divided by 17.
Is 91 a prime number? Enter 1 for Yes, 0 for No.
Calculate 3 raised to the power of 4, modulo 11.
What is the smallest prime factor of 143?
Find x where 2^x mod 13 = 8
For y² = x³ + 7 (mod 11), is (2, 7) on the curve? Enter 1 for Yes, 0 for No.