<prompt> Theha algorithm e balang factorial ea nomoro e fanoeng.NA  <response>: Instruction in English: Create an algorithm that calculates the factorial of a given number. . Response in English: An algorithm to calculate the factorial of a given number can be implemented in several ways, including through an iterative process or by using recursion. Here is an example of each method:1 Iterative method:pythondef factorial_iterativen: result 1 for i in range1, n1: result i return result2 Recursive method:pythondef factorial_recursiven: if n 0: return 1 else: return n factorial_recursiven-1In both cases, the function takes an integer n as an input, representing the number whose factorial has to be calculated. The factorial of a number n is defined as the product of all positive integers less than or equal to n i.e., n! n n-1 n-2 ... 1. In the iterative method, this is achieved by initializing a result variable to 1 and then multiplying it by each integer from 1 to n. In the recursive method, the function calls itself with a decreasing value of n until n reaches 0, at which point it returns 1. The result is the product of all the function calls.It is important to note that factorials grow very quickly, so for large values of n, the result may be a very large number. Additionally, factorials are only defined for non-negative integers, so the function should check that the input is valid before proceeding with the calculation. . Response in Sesotho: Algorithm ea ho bala palo ea palo e fanoeng e ka sebelisoa ka litsela tse maloa, ho kenyelletsa le tsebetso e pheta-phetoang kapa ka ho pheta-pheta. Mohlala oa mokhoa o mong le o mong ke ona: 1 Mokhoa oa ho pheta-pheta: python def factorial_iterativen: sephetho 1 bakeng sa i ka mefuta 1, n1: sephetho ke khutlisetsa sephetho 2 Recursive mokhoa: python def factorial_recursiven: if n 0: kgutlisetsa 1 hape: return n factorial_recursiven-1 Maemong ana ka bobedi, tshebetso e nka palo kaofela n e le kenyeletso, e emelang palo eo fektheri e tlamehang ho baloa. Factorial ea nomoro n e hlalosoa e le sehlahisoa sa linomoro tse positi kaofela tse ka tlase ho kapa tse lekanang le n ke hore, n! n n-1 n-2 ... 1. Ka mokhoa oa ho pheta-pheta, sena se finyelloa ka ho qala sephetho se feto-fetohang ho ea ho 1 le ho e atisa ka palo e ngoe le e ngoe ho tloha ho 1 ho ea ho n. Ka mokhoa oa ho pheta-pheta, tšebetso e ipitsa ka boleng bo fokotsehang ba n ho fihlela n e fihla ho 0, me e khutlisetsa 1. Sephetho ke sehlahisoa sa mehala eohle. Ho bohlokoa ho hlokomela hore lifektheri li hola ka potlako, kahoo bakeng sa boleng bo boholo ba n, sephetho e ka ba palo e kholo haholo. Ho feta moo, li-factorial li hlalosoa feela bakeng sa linomoro tse se nang mpe, kahoo tsebetso e lokela ho lekola hore tlhahiso e nepahetse pele e tsoela pele ka lipalo. 