At Certain Olympic Events There Are Five Judges To Determine

At Certain Olympic Events There Are 5 Judges To Determine An Athlet

At certain Olympic events, there are 5 judges. To determine an athlete’s final score for the event, the highest and lowest judges’ scores are discarded and then the average of the rest of the scores is calculated. Assume that the array 'Scores' contains the judges’ scores. Write a function that accepts as an argument a list of scores and returns the athlete’s final score. (Hint: Add up all the scores in the array. Find the highest and lowest scores and subtract them out. Divide sum by len(Scores) – 2 and return as the average.)

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The scoring process in Olympic judged sports, such as figure skating, gymnastics, and diving, often involves multiple judges whose scores are combined to arrive at a final score for the athlete. To ensure fairness and reduce the impact of outliers or biased judgments, a common approach involves discarding the highest and lowest scores and averaging the remaining scores. This method helps mitigate extreme scoring deviations and provides a more balanced assessment of the athlete’s performance. In programming, implementing this scoring process requires careful handling of the scores array, summing the total, removing the maximum and minimum values, and calculating the average of the remaining scores.

The fundamental steps involve first summing all judges’ scores, identifying and removing the highest and lowest scores, and then calculating the average of the remaining scores. This approach ensures that extreme scores do not disproportionately influence the final score. For example, if the scores are [8.5, 9.0, 9.5, 8.0, 9.2], the highest score (9.5) and the lowest score (8.0) are discarded, leaving [8.5, 9.0, 9.2]. The sum of these scores is 26.7, and dividing by 3 yields the final score of 8.9.

Implementing this in programming languages like Python involves creating a function that accepts a list of scores, performs the calculations, and returns the final score. The function must handle any potential edge cases, such as all scores being the same, or invalid input with fewer than five scores, although in the context of Olympic judging, the number of scores is typically fixed at five. Proper error handling and input validation are important to ensure robust code. Overall, this approach emphasizes fairness and consistency in determining an athlete’s final score in judged Olympic events.

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