<prompt> Rala algorithm ho fumana motsoako oa mataese ha u fuoa kakaretso ea sepheo.Chelete e reriloeng 9  <response>: Instruction in English: Design an algorithm to find the combination of dice when given a target sum. . Response in English: One possible algorithm to find the combination of dice rolls that add up to a target sum is to use a recursive function. Heres an example of how the algorithm could work:1. Define a function, dice_combinationstarget_sum, dice, current_sum, current_combination, all_combinations, where target_sum is the desired sum, dice is an array representing the possible values of a die roll e.g., 1, 2, 3, 4, 5, 6 for a regular six-sided die, current_sum is the current sum of the dice rolls so far, current_combination is an array representing the current combination of dice rolls being considered, and all_combinations is an array of all the combinations of dice rolls that add up to the target sum.2. If the current_sum is equal to the target_sum, add the current_combination of dice rolls to the all_combinations array.3. If the current_sum is greater than the target_sum, return without doing anything, since theres no need to continue down this branch of the recursion any further.4. Otherwise, for each possible value in the dice array, call the dice_combinations function recursively, updating the current_sum by adding the value of the die roll and appending the value to the current_combination.5. Return the all_combinations array.An example of how this algorithm could be implemented in Python is as follows:pythondef dice_combinationstarget_sum, dice, current_sum0, current_combination, all_combinations: if current_sum target_sum: all_combinations.appendcurrent_combination return if current_sum target_sum: return for die in dice: dice_combinations target_sum, dice, current_sum die, current_combination die, all_combinations return all_combinationsall_combinations dice_combinations9, 1, 2, 3, 4, 5, 6for combination in all_combinations: printcombinationThis would return the following output:1, 1, 1, 1, 1, 1, 1, 1, 1 . Response in Sesotho: Algorithm e ngoe e ka khonehang ea ho fumana motsoako oa meqolo ea mataese e eketsang chelete e lekanyelitsoeng ke ho sebelisa tsebetso e pheta-phetoang. Mohlala ke ona oa kamoo algorithm e ka sebetsang kateng: 1. Hlalosa tšebetso, mataese_likopanotarge_palo, letaese, kakaretso_ea_joale, kopanyo_ea_tsohle, metsoako_tsohle, moo palo_ka kakaretso e leng kakaretso e batloang, mataese ke sehlopha se emelang boleng bo ka khonehang. ea die roll mohlala, 1, 2, 3, 4, 5, 6 bakeng sa karolo e tloaelehileng ea mahlakore a tšeletseng, current_sum ke kakaretso ea hona joale ea li-dice rolls ho fihlela joale, current_combination ke kakaretso sehlopha se emelang motswako wa hajwale wa dice rolls tse ntseng di nahanwa, mme All_combinations ke mefuta e mengata ya metswako ya ditaese tse di kopantseng ho palo e shebilweng. 2. Haeba karete_kakaretso e lekana le kakaretso_ea_tebello, eketsa kopano_ea_hona joale ea lirolo tsa mataese ho sehlopha sa tsohle_ka kakaretso. 3. Haeba karete_kakaretso e le kholo ho feta kalo_ka kakaretso, khutla u sa etsa letho, kaha ha ho hlokahale hore u tsoele pele ho theosa le lekala lena la boiphetetso. 4. Ho seng jwalo, bakeng sa boleng bo bong le bo bong bo ka bang teng ho sehlopha sa dice, letsetsa dice_combinations tshebetso ka ho pheta-pheta, ho ntlafatsa current_sum ka ho eketsa boleng ba die roll le ho hlomathisa boleng ho motswako_wa_hona. 5. Khutlisetsa sehlopha sa tsohle_motsoako. Mohlala oa hore na algorithm ena e ka sebelisoa joang Python ke ka tsela e latelang: python def dice_combinationstarget_sum, dice, current_sum0, current_combination, all_combinations: if current_sum target_sum: all_combinations.append current_combination kgutlisetsa haeba jwale_sum target_sum: return for die in daese: dice_combinations target_sum, dice, current_sum die, current_combination shoa, all_combinations khutlisetsa_tsohle_metsoako dice_combinations9, 1, 2, 3, 4, 5, 6 bakeng sa motswako ho metswako_tsohle: hatisakopano Sena se tla kgutlisa tlhahiso e latelang: 1, 1, 1, 1, 1, 1, 1, 1, 1 