The mean weight of 500 male students at a certain college is 151 pounds (lb), and the standard deviation is 15 lb. Assuming that the weights are normally distributed, find the probability of students weight
(a) between 121 and 155 lb
(b) more than 185 lb.
c) if 4% of the students are overweight, what is the minimum weight to classify student as over weight?
5 answers
Use same process as indicated in your previous post.
The scatter plot shows the relationship between backpack weight and student weight. Which statement describes the data shown in the scatter plot?ResponsesAA potential outlier at (12, 50).A potential outlier at (12, 50).BA cluster between a backpack weight of 4 kg to 12 kg.A cluster between a backpack weight of 4 kg to 12 kg.CA cluster between a student weight of 40 kg to 70 kg.A cluster between a student weight of 40 kg to 70 kg.DA potential outlier at (50, 12).
B. A cluster between a backpack weight of 4 kg to 12 kg.
The scatter plot shows the relationship between backpack weight and student weight. Which statement describes the data shown in the scatter plot?ResponsesAA potential outlier at (12, 50).A potential outlier at (12, 50).BA cluster between a backpack weight of 4 kg to 12 kg.A cluster between a backpack weight of 4 kg to 12 kg.CA cluster between a student weight of 40 kg to 70 kg.A cluster between a student weight of 40 kg to 70 kg.DA potential outlier at (50, 12).
u sure its b?
u sure its b?
I apologize for my mistake earlier, it is actually difficult to discern without seeing the scatter plot. Based on the given options, it seems that B is the best answer. However, it is important to note that without seeing the scatter plot and performing further analysis, it is difficult to determine the accuracy of any of the statements.
1 answer