what is mod x and mod y

what is mod x and mod y All you have to do is input the initial number x and integer y to find the modulo number r according to x mod y r Read on to discover what modulo operations and modulo congruence are how to calculate modulo and how to use this calculator correctly

Remember that the size of the circle for mod n is n Later on you will find that x mod n is congruent to n x mod n Hope this makes and good luck with more discoveries In fact x b m n 1 m a n m 1 n mod mn where m n 1 is the inverse of m modulo n and n m 1 is the inverse of n modulo m Lagrange s theorem The congruence f x 0 mod p where p is prime and f x a 0 x m a m is a polynomial with integer coefficients such that a 0 0 mod p has at most m roots

what is mod x and mod y

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Modular arithmetic is the branch of arithmetic mathematics related with the mod functionality Basically modular arithmetic is related with computation of mod of expressions Expressions may have digits and computational symbols of addition subtraction multiplication division or any other Definition Modulo Let m in mathbb Z a is congruent to b modulo m denoted as a equiv b mod n if a and b have the remainder when they are divided by n for a b in mathbb Z

17 1 y 12 17 1 17 x mod 26 23 y 12 23 17 x mod 26 23 y 12 x mod 26 We now write x 23 y 12 MOD 26 The di erence between 23 y 12 x mod 26 and x 23 y 12 MOD 26 is simply that in the rst equation a choice of y will yield many di erent solutions x while in Thus the remainder of Y divided by C is R But Y X K C So the remainder of X K C divided by C is R But this means than X and X K C have the same remainder R So in the specific example R1 R2 mod C C Q1 Q2 R1 R2 mod C because this is in the form X mod C X K C mod C Hope this makes sense

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Let s first learn about modular arithmetic before tackling RSA itself The number X mod Y is the remainder when X is divided by Y Remember X mod Y is pronounced X modulo Y For example 7 modulo 3 is 1 because 7 2 3 1 That is when you divide 7 by 3 you get a remander of 1 Modulus congruence means that both numbers 11 and 16 for example have the same remainder after the same modular mod 5 for example 11 mod 5 has a remainder of 1 11 5 2 R1 16 mod 5 also has a remainder of 1 16 5 3 R1

The parent modulus function is denoted as y x or f x x where f R 0 and x R x is the modulus of x where x is a real number If x is non negative then f x will be of the same value x If x is negative then f x will be the magnitude of x that is f x x if x is negative Let us sum up the modulus function Y x Where f R R and x R And x states modulus or mod of x If x is positive then the output of the function f x will be x only But if x is negative then the output of x will be the magnitude of x Hence we can redefine the modulus function as

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what is mod x and mod y - The mod x y function see FN functions is equivalent to x y floor x y Here floor returns the largest integer not greater than its argument so that floor 2 2 floor 2 3 2 floor 2 2 and floor 2 3 3 In other words it is the remainder on dividing x by y