Mathematics

Mathematics, 02.10.2019 05:40, leannehounschell

Abowling team participated in a two-day tournament and records the scores for each team member on both days. the scores for both days are represented by the box plots below

Abowling team participated in a two-day tournament and records the scores for each team member on bo

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Mathematics, 26.06.2019 18:40, moore6084

Abowling team participates in a two-day tournament and records the score for each team member on both days. the scores for both days are represented by the box plot below. which conclusion can be drawn from the box plots?

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Mathematics, 27.07.2019 00:00, Emiann222

During the 2005 football season, team blue beat team red by 15 points. if there combined scores totaled 81, find the individual team scores

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Mathematics, 27.07.2019 18:00, erichenkell2700

Will give brainleist for simple and correct answer the data show the football scores of two teams over 6 games.team 1: {38, 40, 41, 41, 42, 44}team 2: {28, 30, 58, 41, 57, 32}what does the mean absolute deviation (mad) of the two data sets tell you about the football scores? select from the drop-down menus to correctly answer the question.the mad for team 2 is the mad for team 1, which means the scores for team 2 vary the scores for team 1.

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Mathematics, 28.07.2019 15:00, sindy35111

Agolf team's 666 members had the scores below in their most recent tournament: 70,\,72,\,74,\,76,\,80,\,11470,72,74,76,80,114 if you calculate the mean, you would get 81. if you find the median, you would get 75. which measure best describes the scores of the team? the "best" measure should be representative of a "typical" score in this data set. did most of the golfers on the team score around the mean, or the median? the golfer who scored 114114114 is an outlier because they scored much higher than the rest of the team. because there is a high outlier, the median is the best measure to describe the scores. the mean of 818181 is higher than every score but one, so it doesn't represent the scores very well. the the median best describes the scores of the team, because the mean is higher than almost all of the scores in the data set. now it's your turn! create a word problem, similar to this one, where it would be best to use the median, instead of the mean, as the average.

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