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SOLVED: Example: Use the method of back substitution to find all integers X such that x = 1 (mod 5),x =2 (mod 6),and x = 3 (mod 7). Solution: By Theorem 4
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Direction: Determine whether the following is cong - Gauthmath
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SOLVED: Modular Arithmetic (Problem 4): a) Compute 324(mod 7)and explain your work. Find all integers X such that Sr = I(mod 100) Briefly explain your answer:
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SOLVED: 5. What is 1 + 10 + 100 + 1000 + 1000000 + 10000OOOOOOO mod 2? 1+7+72 783+74+710 7100 mod 7? (iii) What is 17 . 33 + 81 . 98 mod 6? 6. Solve each of the following equations for the unknown variable X=0,1,2,3,4,5,6 mod 7. 2X+5= 6 mod 7 (ii) 3X + ...
Find the remainder when 2^100+3^100 +5^100 is divided by 7 - Maths - Real Numbers - 13544833 | Meritnation.com
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