<prompt> Theha Algorithm ea ho bala Sekhetho se Tloaelehileng ka ho Fetisisa sa linomoro tse peli.nan  <response>: Instruction in English: Develop an Algorithm to calculate the Greatest Common Divisor of two numbers. . Response in English: The Greatest Common Divisor GCD of two or more integers is the largest positive integer that divides each of the numbers without a remainder. One way to calculate the GCD of two numbers is using Euclids algorithm, which is based on the observation that the GCD of two numbers remains the same if the larger number is replaced by its difference with the smaller number. Here is an algorithm for finding the GCD of two numbers using Euclids Algorithm:Step 1: Define a function called gcd that accepts two arguments, a and b.def gcda, b:Step 2: Inside the function, check if b is equal to 0. If it is, return the value of a as the result.if b 0: return aStep 3: If b is not equal to 0, find the modulus of a with respect to b, and recursively call the gcd function with b and the resulting modulus as arguments.else: return gcdb, a bStep 4: To use the function, call it with the two numbers for which you want to find the GCD as arguments.result gcda, bNote that this algorithm only works for positive integers. To extend it to include negative integers, you can take the absolute value of the inputs before calling the gcd function. . Response in Sesotho: The Greatest Common Divisor GCD ea lipalo tse peli kapa ho feta ke palo e kholo ka ho fetisisa ea positi e arolang palo ka ngoe ntle le masalla. Mokhoa o mong oa ho bala GCD ea linomoro tse peli ke ho sebelisa algorithm ea Euclid, e ipapisitseng le tlhokomeliso ea hore GCD ea linomoro tse peli e lula e tšoana haeba palo e kholo e nkeloa sebaka ke phapang ea eona le palo e nyane. Mona ke algorithm ea ho fumana GCD ea linomoro tse peli ho sebelisoa Algorithm ea Euclid: Mohato oa 1: Hlalosa tšebetso e bitsoang gcd e amohelang likhang tse peli, a le b. def gcda, b: Mohato 2: Ka hara tšebetso, hlahloba hore na b e lekana le 0. Haeba e lekana, khutlisetsa boleng ba a e le sephetho. haeba b 0: khutlisetsa Mohato oa 3: Haeba b e sa lekane le 0, fumana modulus ea a mabapi le b, me u letse ka ho pheta-pheta tsebetso ea gcd ka b le sephetho. modulus joalo ka likhang. ho seng joalo: khutlisetsa gcdb, a b Mohato oa 4: Ho sebelisa tsebetso, e letse ka linomoro tse peli tseo u batlang ho fumana GCD ka tsona e le likhang. sephetho gcda, b Hlokomela hore algorithm ena e sebetsa feela bakeng sa lipalo tse ntle. Ho e atolosa ho kenyelletsa lipalo tse mpe, o ka nka boleng bo felletseng ba lintho tse kentsoeng pele o letsetsa tsebetso ea gcd. 