Final answer:Assuming a regular dartboard withscores1-20, Mai can score anywhere between 3 and 60 with her 3 darts. The number of different possible outcomes, considering the sequence of throws, would be 8,000.Explanation:This problem appears to be about probability and the total score that can be obtained when Mai throws her 3 darts. As the question does not mention what the score distribution on the dartboard is, let us assume a regular dartboard, which has scores ranging from 1 to 20.Each throw can score in between 1-20 points, making 20 possible outcomes for each throw. Since Mai throws 3 darts, she can acquire a minimum score of 3 (1 point per dart) and a maximum score of 60 (20 points per dart). However, considering all the possiblecombinationsin between these two extreme cases is a more complex task. If we are interested in all possible outcomes when the sequence of throws counts, then consider that each of the 3 darts can get 20 different results. That makes a total of 20 * 20 * 20 = 8,000 different possible outcomes.Learn more about Combinations here:brainly.com/question/30646507#SPJ11...

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