<prompt> Ngola algorithm e fumanang karolo e kholo ka ho fetisisa e tloaelehileng GCD bakeng sa linomoro tse peli.284, 252  <response>: Instruction in English: Write an algorithm that finds the greatest common divisor GCD for two numbers. . Response in English: Here is a step-by-step algorithm using the Euclidean method for finding the greatest common divisor for two numbers, 284 and 252:1. Begin by determining the larger of the two input numbers, in this case, 284.2. Divide the larger number 284 by the smaller number 252. The result is 1 with a remainder of 32.3. The GCD is the same as the GCD of the smaller number 252 and the remainder 32. So, replace the numbers 284 and 252 with the numbers 252 and 32 and repeat the process. 4. Divide 252 by 32. The result is 7 with a remainder of 28.5. Replace the larger number 252 with the smaller number 32, and the smaller number 32 with the remainder 28.6. Divide the new larger number 32 by the new smaller number 28. The result is 1 with a remainder of 4.7. Replace the larger number 32 with the smaller number 28, and the smaller number 28 with the remainder 4.8. Divide the new larger number 28 by the new smaller number 4. The result is 7 with no remainder.9. Since the division is exact and theres no remainder, we can say that the GCD of 284 and 252 is 4.Thats the basic algorithm for finding the GCD of two numbers using the Euclidean method. It involves repeatedly dividing the larger number by the smaller number and replacing the numbers until theres no remainder. . Response in Sesotho: Mona ke algorithm ea mohato ka mohato ho sebelisa mokhoa oa Euclidean bakeng sa ho fumana karolo e kholo ka ho fetisisa e tloaelehileng bakeng sa linomoro tse peli, 284 le 252: 1. Qala ka ho khetholla palo e kholoanyane ea linomoro tse peli tse kentsoeng, tabeng ena, 284. 2. Arola palo e kholoanyane 284 ka palo e nyane 252. Sephetho ke 1 le karolo e setseng ea 32. 3. GCD e tšoana le GCD ea palo e nyenyane 252 le e setseng 32. Kahoo, khutlisetsa linomoro tsa 284 le 252 ka linomoro tsa 252 le 32 me u phete mokhoa ona. 4. Arola 252 ka 32. Sephetho ke 7 le karolo e setseng ea 28. 5. Tlosa palo e kholoanyane 252 ka palo e nyenyane 32, le palo e nyenyane 32 le e setseng 28. 6. Arola nomoro e ncha e kholoanyane 32 ka palo e nyenyane e ncha 28. Sephetho ke 1 le karolo e setseng ea 4. 7. Tlosa palo e kholoanyane 32 ka palo e nyenyane 28, le palo e nyenyane 28 ka karolo e setseng 4. 8. Arola nomoro e ncha e kholoanyane 28 ka palo e nyenyane e ncha 4. Sephetho ke 7 ha ho na se setseng. 9. Kaha karohano e nepahetse me ha ho na se setseng, re ka re GCD ea 284 le 252 ke 4. Ke eona algorithm ea motheo ea ho fumana GCD ea linomoro tse peli ho sebelisa mokhoa oa Euclidean. E kenyelletsa ho arola palo e kholo ka makhetlo a mangata ka palo e nyenyane le ho fetola linomoro ho fihlela ho se na se setseng. 