site:geeksforgeeks.org modular programming example - EAS

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  1. Modular Exponentiation (Power in Modular Arithmetic)

    https://www.geeksforgeeks.org/modular...

    Jun 24, 2022 · It contains well written, well thought and well explained computer science and programming articles, quizzes and practice/competitive programming/company interview Questions. ... Below is the fundamental modular property that is used for efficiently computing power under modular arithmetic. ... (b mod p) ) mod p For example a = 50, b = 100, p ...

  2. Modular Approach in Programming - GeeksforGeeks

    https://www.geeksforgeeks.org/modular-approach-in-programming

    Sep 07, 2018 · Example of Modular Programming in C. C is called a structured programming language because to solve a large problem, C programming language divides the problem into smaller modules called functions or procedures each of which handles a particular responsibility. The program which solves the entire problem is a collection of such functions.

  3. Modulo 10^9+7 (1000000007) - GeeksforGeeks

    https://www.geeksforgeeks.org/modulo-1097-1000000007

    Sep 26, 2022 · Note: In most of the programming languages (like in C/C++) when you perform the modular operation with negative numbers it gives a negative result like -5%3 = -2, but what the result comes after the modular operation should be in the range 0 to n-1 means the -5%3 = 1. So for this convert it into a positive modular equivalent.

  4. Modular multiplicative inverse - GeeksforGeeks

    https://www.geeksforgeeks.org/multiplicative-inverse-under-modulo-m

    Sep 13, 2022 · Modular multiplicative inverse when M and A are coprime or gcd(A, M)=1: The idea is to use Extended Euclidean algorithms that take two integers ‘a’ and ‘b’, then find their gcd, and also find ‘x’ and ‘y’ such that

  5. Binary Indexed Tree or Fenwick Tree - GeeksforGeeks

    https://www.geeksforgeeks.org/binary-indexed-tree-or-fenwick-tree-2

    Oct 20, 2022 · Let us consider the following problem to understand Binary Indexed Tree. We have an array arr[0 . . . n-1]. We would like to 1 Compute the sum of the first i elements. 2 Modify the value of a specified element of the array arr[i] = x where 0 <= i <= n-1. A simple solution is to run a loop from 0 to i-1 and calculate the sum of the elements. To update a value, simply do arr[i] = x.

  6. Go Programming Language (Introduction) - GeeksforGeeks

    https://www.geeksforgeeks.org/go-programming-language-introduction

    Mar 05, 2021 · Introduction. Go is a procedural programming language. It was developed in 2007 by Robert Griesemer, Rob Pike, and Ken Thompson at Google but launched in 2009 as an open-source programming language. Programs are assembled by using packages, for efficient management of dependencies. This language also supports environment adopting patterns …

  7. Modular Multiplication - GeeksforGeeks

    https://www.geeksforgeeks.org/modular-multiplication

    Dec 19, 2021 · Example 1: Find the remainder of 15 x 17 x 19 when divided by 7. Solution: On dividing 15 by 7 we get 1 as remainder. On dividing 17 by 7 we get 3 as remainder. On dividing 19 by 7 we get 5 as remainder. Remainder of the expression (15 x 17 x 19)/7 will be equal to (1 x 3 x 5)/7. Combined remainder will be equal to remainder of 15/7 i.e. 1 ...

  8. Compute n! under modulo p - GeeksforGeeks

    https://www.geeksforgeeks.org/compute-n-under-modulo-p

    Jul 31, 2022 · % p. This solution works fine when the value of n! is small. The value of n! % p is generally needed for large values of n when n! cannot fit in a variable, and causes overflow. So computing n! and then using modular operator is not a good idea as there will be overflow even for slightly larger values of n and r. Following are different methods.

  9. Fraction - GeeksforGeeks

    https://www.geeksforgeeks.org/fraction

    Jul 06, 2022 · A fraction is a ratio of two values. Fractions have the form a/b where a is called the numerator, b is called the denominator and b cannot equal 0 (since division by 0 is undefined). The denominator gives how many equal parts are there. The numerator represents how many of these are taken.

  10. Fermat's little theorem - GeeksforGeeks

    https://www.geeksforgeeks.org/fermats-little-theorem

    Aug 21, 2022 · Take an Example How Fermat’s little theorem works . Example 1: P = an integer Prime number a = an integer which is not multiple of P Let a = 2 and P = 17 According to Fermat's little theorem 2 17 - 1 ≡ 1 mod(17) we got 65536 % 17 ≡ 1 that mean (65536-1) is an multiple of 17 . Example 2:



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