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
scores: 25.9, 25.4, 27.4, 29, 29.1, (and one more?)
answer
how to enter your answer (opens in new window)

Explanation:

Step1: Identify all scores

The scores per game for the six seasons are: 25.4, 25.9, 27.4, 29, 29.1 (Wait, wait, the x - axis years: 2013 - 2018? Wait, the points: Let's re - check. Wait, the graph has years 2013, 2014, 2015, 2016, 2017, 2018? Wait, the y - axis is scoring average. The data points: 2014:25.4, 2013:25.9? Wait, no, the labels: Wait, the first point (maybe 2014) is 25.4, then 2013? No, the x - axis is year from 2013 to 2018. Let's list all the scoring averages: 25.4, 25.9, 27.4, 29, 29.1? Wait, no, maybe I misread. Wait, the points: Let's see the values: 25.4, 25.9, 27.4, 29, 29.1? Wait, no, the six seasons: 2013, 2014, 2015, 2016, 2017, 2018. Wait, the values: 25.4 (2014), 25.9 (2013), 27.4 (2015), 29 (2016), 29.1 (2017), and what about 2018? Wait, maybe the graph has six points. Wait, the user's graph: Let's re - examine. The y - axis labels: 21,23,25,27,29. The data points: 25.4, 25.9, 27.4, 29, 29.1, and maybe another? Wait, no, the problem says "six seasons". Wait, maybe I made a mistake. Wait, the scores are: 25.4, 25.9, 27.4, 29, 29.1? No, that's five. Wait, maybe 2018 has a score? Wait, no, the original problem: "Find the lowest per game scoring average for the six seasons shown". So we need to list all six scores. Wait, maybe the scores are 25.4, 25.9, 27.4, 29, 29.1, and another? Wait, no, perhaps I misread the graph. Wait, the first point (left - most) is 25.4, then 25.9, then 27.4, then 29, then 29.1, and maybe 2018? No, maybe the years are 2013 - 2018 (six years). Let's list the values correctly: Let's assume the six scores are 25.4, 25.9, 27.4, 29, 29.1, and wait, maybe 2018? No, maybe the graph has six points. Wait, the lowest among 25.4, 25.9, 27.4, 29, 29.1, and let's check again. Wait, 25.4 and 25.9: 25.4 is less than 25.9. Then 25.4 is lower than 25.9, 27.4, 29, 29.1. Wait, is there a lower score? Wait, maybe I misread the data. Wait, the first data point (maybe 2014) is 25.4, and another point (maybe 2013) is 25.9. So among 25.4, 25.9, 27.4, 29, 29.1 (and maybe one more? Wait, no, six seasons. Wait, perhaps the six scores are 25.4, 25.9, 27.4, 29, 29.1, and let's say 2018 has a score? No, maybe the graph is a bit misrepresented. But based on the visible data, the scores are 25.4, 25.9, 27.4, 29, 29.1. Wait, no, 25.4 is less than 25.9. So the lowest is 25.4? Wait, no, wait 25.4 and 25.9: 25.4 < 25.9. Then 25.4 is lower than 25.9, 27.4, 29, 29.1. So the lowest per game scoring average is 25.4? Wait, no, wait maybe I mixed up the years. Wait, the first point (left) is 25.4, then next is 25.9. So the values are 25.4, 25.9, 27.4, 29, 29.1. So the lowest is 25.4.

Step2: Confirm the lowest value

By comparing all the given scoring averages (25.4, 25.9, 27.4, 29, 29.1), we can see that 25.4 is the smallest number among them.

Answer:

25.4