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dCode uses the Extended Euclidean algorithm for its inverse modulo N calculator and arbitrary precision functions to get results with big integers.
This inverse modulo calculator calculates the modular multiplicative inverse of a given integer a modulo m. First of all, there is a multiplicative inverse or reciprocal for a number x, denoted by 1/x or x⁻¹, and it is not the same as modular multiplicative inverse.
Use the inverse modulo calculator whenever you need to determine the multiplicative or additive modular inverses.
Make use of the free inverse modulo calculator that allows you to calculate the modular inverses of any random number.
Using this multiplicative inverse modulo calculator is really simple: Enter a positive integer m : the number with which we calculate the modulo . Enter an integer a : the number whose multiplicative inverse modulo m we look for.
This calculator calculates modular multiplicative inverse of an given integer a modulo m
The online calculator for the (Extended) Euclidean Algorithm. It shows intermediate steps!
This calculator calculates the modular multiplicative inverse of a given integer a under modulo m: x\equiv a^ {-1} \pmod {m} x ≡ a−1 (mod m) The inverse of an element x x is another element y y such that x\circ y = e x ∘ y = e, where e e is the neutral element. For example:
This function calculates the multiplicative inverse x from an integer a and modulo m. To calculate, enter the integers a and m, then click the 'Calculate' button.
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