The boxplot shows a data sample of the differences in the weight (g) of bee venom that was collected from each hive twice, once in the first half of the flowering season and again in the second half.  Answer the following questions about the centre, spread, shape and possible outliers for the boxplot: a) Centre: What is the median? b) Spread: What is the IQR? That is the width or length of the box c) Shape: Is the median in the middle of the box? How is it skewed? Or is the median closer to one of the quartiles?  d) And finally are there any outliers?

1) The boxplot shows the number of bees in its colonies from a data sample. Using the provided boxplot, analyze the distribution of the number of bees in the colonies with regards to the center, spread, shape, and potential outliers displayed by the plot. Answer the following questions about the centre, spread, shape and possible outliers for the boxplot a) Centre: What is the median? b) Spread: What is the IQR? That is the width or length of the box c) Shape: Is the median in the middle of the box? How is it skewed? Or is the median closer to one of the quartiles?  d) And finally are there any outliers?

Are cigarettes bad for people? Cigarette smoking involves tar, carbon monoxide, and nicotine (measured in milligrams). The first two are definitely not good for a person's health, and the last ingredient can cause addiction. Use the data in the table above to make a stem-and-leaf display for milligrams of tar per cigarette smoked. (Enter NONE in any unused answer blanks.) Are there any outliers? A. Yes, 1.0 may be an outlier. B. No, there are no outliers.     C. Yes, 29.8 may be an outlier.

1)Dataset: 88 123 47 45 66 190 157 91 2) Using the dataset from Question #1, what is the median (Round your answer to the one decimal place)?

Given the following box plot: 10 12 Determine the following: a. Min = b. Q1 = c. Median = d. Q3 = е. Мах - f. IQR = Q3 - Q1 = g. Range h. Which quarter has the smallest spread of data? 1st 2nd | 3rd 4th i. Which quarter has largest spread of data? 1st 2nd 3rd | 4th j. The percentage of data between the values 2 and 12. 0% |25% O 50% O75% O 100% k. The percentage of data between the values 12 and 13. 0% | 25% 50% 75% 100% O O O 0 O O 0 0

Is the mean, median, or mode most sensitive to the presence of outliers?

The five-number summary of a dataset was found to be: 1, 4, 13, 16, 18 An observation is considered an outlier if it is below:   An observation is considered an outlier if it is above:

The five number summary of a dataset was found to be: 0, 2, 12, 15, 20 An observation is considered an outlier if it is below: An observation is considered an outlier if it is above:

For a box plot, here are 4 values at the low end of a dataset and 4 values near the high end of a set of dataset: 18, 18, 18, 18 ... 23, 23, 25, 25, ... If the lower fence or boundary for outlier determination is 16 and the upper fence or boundary is 24, what value would you connect the whisker to on the high side of the "box?"

Find the mean median and mode for the score in the following frequency distribution table