Question

question 2 of 4, step 1 of 2 step 1 of 2: find the lowest per game scoring average for the six seasons shown. scoring averages year 2013 2014 2015 2016 2017 2018 21 23 25 27 29 25.9 25.4 27.4 29 29.1 answer how to enter your answer (opens in new window) 3/17 correct

Explanation:

Step1: List the scoring averages

The scoring averages for the six seasons are: 25.9 (2013), 25.4 (2014), 27.4 (2015), 29 (2016), 29.1 (2017), and we assume the 2018 data is part of the six? Wait, no, the years shown are 2013 - 2017? Wait, the graph has 2013, 2014, 2015, 2016, 2017, 2018? Wait, the points are 25.9 (2013), 25.4 (2014), 27.4 (2015), 29 (2016), 29.1 (2017), and maybe 2018? Wait, the problem says six seasons. Let's check the values: 25.4, 25.9, 27.4, 29, 29.1. Wait, maybe 2013 - 2018? Wait, the y - axis is scoring average, x - axis is year. The values are 25.4 (2014), 25.9 (2013), 27.4 (2015), 29 (2016), 29.1 (2017). Wait, maybe I misread. Let's list all the given scoring averages: 25.4, 25.9, 27.4, 29, 29.1. Wait, maybe there's a 2018 value? But the graph shows up to 2018? Wait, no, the points are at 2013 (25.9), 2014 (25.4), 2015 (27.4), 2016 (29), 2017 (29.1), and 2018? Wait, the problem says six seasons. So the values are 25.4, 25.9, 27.4, 29, 29.1, and maybe another? Wait, no, maybe the years are 2013 - 2018, six years. So the values are 25.9 (2013), 25.4 (2014), 27.4 (2015), 29 (2016), 29.1 (2017), and let's check the 2018 point? Wait, the graph's 2018 point is not labeled? Wait, no, the problem says "the six seasons shown". Let's look at the values: 25.4, 25.9, 27.4, 29, 29.1. Wait, 25.4 is less than 25.9, 27.4, 29, 29.1.

Step2: Identify the lowest value

Among 25.4, 25.9, 27.4, 29, 29.1, the lowest value is 25.4.

Answer:

25.4