5. (08.02 MC)The dot plot below shows the drawing scores of some students:Which statement best describes the shape of the data? (1 point)It is symmetric and has a peak at 3.It is symmetric and has a peak at 5.It is not symmetric and has a peak at 3.It is not symmetric and has a peak at 5.

The dot plot below shows the number of items in the basket of some shoppers:Which of the following statements best describes the shape of the data? (2 points)It is symmetric and has a peak at 3.It is symmetric and has a peak at 4.It is not symmetric and has a peak at 3.It is not symmetric and has a peak at 4.

A class of students completed a spelling quiz and the results are shown as a dot plot below.Select the true statement below:Question 2Select one:A.The dot plot represents qualitative data.B.The dot plot represents quantitative data.C.The dot plot represents relative frequencies.D.None of the above.

A group of 23 students participated in a math competition. Their scores are below:Score (points)20-2930-3940-4950-5960-69Number of Students 47543Would a dot plot or a histogram best represent the data presented here? Why? (3 points)Histogram, because a large number of scores are reported as rangesHistogram, because a small number of scores are reported individuallyDot plot, because a large number of scores are reported as rangesDot plot, because a small number of scores are reported individually

What conclusion can be determined from the dot plot below?(3 points)The median of the data set is 3.The mean of the data set is 3.The range of the data set is 5.The number of observations is 15.

Select all the correct answers.The dot plot shows the number of classes per semester that a group of boys and girls have chosen to take in their freshman year of college. Which statements correctly describe the two data sets? The difference of the means is 1.5. The difference of the means is 0.5. The difference of the means is about one-third the mean absolute deviation of either data set. The difference of the means is 1. The difference of the means is about one-half the mean absolute deviation of either data set.