discrete Math.Hello this is the 2nd time I am posting this cause last time didn't understand anything.Could u pls solve on paper both questions.It will be great , Thank you. 1. Given that 3617 × 4115 - 822 × 18107 = 1, solve the equation 3617x = 271 (mod 18107)2. Define ~on Z by ab if and only if 3a + 4b = 0(mod 7). Is an equivalence relation?If is an equivalence relation, find 0.

Problem 1: Modular ArithmeticUnderstanding the Problem:We're given a modular congruence…

1. Given that 3617 × 4115 - 822 × 18107 = 1, solve the equation 3617x = 271 (mod 18107) 2. Define ~on Z by ab if and only if 3a + 4b = 0(mod 7). Is an equivalence relation? If is an equivalence relation, find 0.

1. Given that 3617 × 4115 - 822 × 18107 = 1, solve the equation 3617x = 271 (mod 18107) 2. Define ~on Z by ab if and only if 3a + 4b = 0(mod 7). Is an equivalence relation? If is an equivalence relation, find 0.

Algebra: Structure And Method, Book 1

(REV)00th Edition

ISBN:9780395977224

Author:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole

Publisher:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole

Chapter4: Polynomials

Section4.1: Exponents

Problem 24OE

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discrete Math.Hello this is the 2nd time I am posting this cause last time didn't understand anything.Could u pls solve on paper both questions.It will be great , Thank you.

1. Given that 3617 × 4115 - 822 × 18107 = 1, solve the equation 3617x = 271 (mod 18107)
2. Define ~on Z by ab if and only if 3a + 4b = 0(mod 7). Is an equivalence relation?
If is an equivalence relation, find 0.

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