<prompt> Kubuni algorithm kupata mchanganyiko wa dice wakati kupewa lengo jumla.Jumla ya lengo 9  <response>: 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 