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Response All estions From Part 0 A. Researchers compared forest plots that had never been logged (Group 1) with simil ar plots nearby that had been logged 1 year earlier (Group 2) and 8 years earlier (Group 3). All plots were 0.1 hectare in area. Here are the counts of trees for plots in each group: 16 20 24 Group I 27 Group Group 3 18 4 22 15 18 19 22 12 1 14 19 Towhat extent has logging affected the count of trees? B. The mean ?? and standard deviati on ?3neasure center and spread but are not a complete description of a distribution. Datasets with different shapes can have the same mean and standard deviation. Data 9.148.14 8.74|8.779.268.10 6.133.109.13 7.26 4.74 Data 6.58 5.76 7.71 8.84 8.477.045.255.56 7.91 6.89 12.50 oose the corr conclusion about the datasets Dataset A and B have the same mean and almost the same standard deviation. However, dataset B appears to be skewed to the left whereas dataset A appears to be fairly symmetric with one large outlier as shown in the dotplots. Dataset A and B have different means and different standard deviations. However, dataset B appears to be skewed to the left whereas dataset A appears to be fairly symmetric with one large outlier as shown in the dotplots Dataset A and B have the same mean and almost the same standard deviation. However, dataset A the left whereas dataset B appears to be fairly symm etric with one large outlier as shown in the dotplots. appears to be skewed to Dataset A andB have different means and different standard deviations. However, both datasets appear to be fairly symmetric with one large outlier as shown in the dotplots.

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Answer #1

A.

In Group 1, the mean count of trees is about 23.75 with a std. deviation of 4.84

In Group 2, the mean count of trees is about 14.08 with a std. deviation of 4.76

In Group 3, the mean count of trees is about 15.77 with a std. deviation of 5.43

There has a drastic change in the count of trees in plots that have never been logged (group 1) to plots that have been 1 year earlier (group 2)


B.

Data A
Mean 7.50090
Std. Dev 1.9371

Data B
Mean 7.50090
Std. Dev 1.9360

Data B Data A 15 10 10 5 0 1 2 3 4 5 6 78 9 10 11 1 23 4 5 6 78 9 10 11
Dataset A and B have the same mean and almost the same standard deviation. However dataset A appears to be skewed to the the left whereas dataset B appears to be fairly symmetric with one large outlier as shown in the dotplots.

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