![]() EOF ( The Ultimate Computing & Technology Blog) - Reposted to Algorithms, Blockchain, and Cloudįollow me for topics of Algorithms, Blockchain and Cloud. This wings menu turns out to be quite the math problem > Life > Digital Culture A menu for chicken wings has turned out be quite an intriguing math problem. This algebraic solution for the pigs and chickens problem is an important first step for understanding a mathematical modeling process. 4x + 2 (15 x) 42 4x + 30 2x 42 2x 12 x 6 So, 6 pigs and 9 chickens will have a total of 42 legs. There are only H possibilities and sure this can be solved by computer in no time. MCA Math Circle Chicken-Rabbit Problem Hui Jin Problems: 1. Then, using the table, one can write an equation and solve for x. ![]() Return None # can't find any valid solution We can bruteforce R or C from 0 to the maximum H value, and then check if the legs are the same as L. Mark off 4 marks for each goat and 2 for each chicken. Create a system using columns of 4’s and 2’s. In the above equation, we have 2 unknowns R and C, and the H and L are given, and thus we can solve the equation for the unknowns.īruteforce Algorithm to solve Chicken and Rabbit Start with a guess and check, then add or subtract animals and corresponding feet until you arrive at numbers that satisfy both conditions of the problem. Both rabbit and chicken have only 1 head (of course!). We know a rabbit has four legs and a chicken has two legs. The Chicken McNugget Theorem (or Postage Stamp Problem or Frobenius Coin Problem) states that for any two relatively prime positive integers, the greatest integer that cannot be written in the form for nonnegative integers is. We can express the problem using Math equations: ![]() Math Equation to solve chicken and rabbit problem So find out the value of R and C (how many rabbits and how many chicken) Problem statement: Given a cage that has R rabbits and C chicken, and we know there are H heads and L legs. ![]()
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