A soft-drink bottling company fills and ships soda in plastic bottles with a target volume of 354 milliliters. The filling machinery does not deliver a perfectly consistent volume of liquid to each bottle, and the three quartiles for the fill volume are Q1 = 356, Q2 = 357, and Q3 = 360. 1. Find the IQR 2.Find the outlier limits. Round your answers to one decimal place. Lower & Upper

A soft-drink bottling company fills and ships soda in plastic bottles with a target volume of 354 milliliters. The filling machinery does not deliver a perfectly consistent volume of liquid to each bottle, and the three quartiles for the fill volume are Q1 = 356, Q2 = 357, and Q3 = 360. 1. Find the IQR 2.Find the outlier limits. Round your answers to one decimal place. Lower & Upper

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018

18th Edition

ISBN:9780079039897

Author:Carter

Publisher:Carter

Chapter10: Statistics

Section10.3: Measures Of Spread

Problem 8PPS

See similar textbooks

Similar questions

A soft-drink bottling company fills and ships soda in plastic bottles with a target volume of 354 milliliters. The filling machinery does not deliver a perfectly consistent volume of liquid to each bottle, and the three quartiles for the fill volume are Q1 = 347, Q2 = 350, and Q3 = 351. Find the IQR Find the outlier limits. Round your answers to one decimal place.lower limit upper limit
The five-number summary for a data set Is given by mm = 5. Q1 = 18. medIan = 20. Q = 40. max = 75. It you wanted to construct a boxplot for the data set that would show outliers. if any existed, what would be the maximum possible length of the right-side whisker’?
Which choice is true about the box plots above? a.Females have a higher maximum and males have a lower minimum. b.Males have a smaller interquartile range and females have a lower maximum. c.Females have a lower interquartile range while males have a higher median. d.Males have a higher range but a lower interquartile range.
Determine the best (according to sum-of-squares-measure) curve y = ax2 + bx + c, throughthe data above.
A population is normally distributed with µ = 145 and σ = 20. Which is the percentile rank for X = 171?
C) Yes, there appears to be a high outlier in the Meters On data D) No, there does not appear to be any outliers
A data set has Q1 = 10 and Q3 =15 An extreme outlier on the low side would have to be: lower than 2.5 between -5 and 2.5 lower than -5 higher than -5
The box plot below summarizes the heights (in centimeters) of a sample of 200 3-year-old males in the United States. Which of the following statements is false? (A) 50% of the children in the sample had heights between 93 and 98 cm. (B) 25 children had heights greater than 98 cm. (C) The 25th percentile in this sample is a height of 93 cm. (D) The tallest child in this sample was 111 cm tall. (E) Every child in the sample was at least 82 cm tall.
The above plot: a) reveals sure evidence that the population slope is unequal to 0 b) reveals sure evidence that the sample slope is unequal to 0 c) can be used alone to reject the null hypothesisthat the population slope is unequal to 0 d) can be used alone to reject the null hypothesis that the population slope is equal to 0 e) a and c f) a and d
In forestry, the diameter of a tree at breast height is used to model the height of the tree. Silviculturists working in British Columbia’s boreal forest conducted a series of spacing trials to predict the heights of several species of trees. The data are the breast height diameters (in centimeters) and heights (in meters) for a sample of 18 white spruce trees. B1 B2 18.9 20.0 15.5 16.8 19.4 20.2 20.0 20.0 29.8 20.2 19.8 18.0 20.3 17.8 20.0 19.2 22.0 22.3 16.6 18.8 15.5 16.9 13.7 16.3 27.5 21.4 20.3 19.2 22.9 19.8 14.1 18.5 10.1 12.1 5.8 8.0 B1: Breast Height Diameter of White spruce (cm) B2: Height (m) a) Plot the relationship using scatter diagram between the breast height diameters and the trees’ height. Are the breast height diameters and the trees’ height linearly related? What can you infer about the relationship between the two variables? Is a linear model appropriate? b) Compare the scatter plot in (a) with the correlation coefficient…
After three exams Denny has a mean score of 74 with only one exam remaining in the class what is the minimum score she will need on that exam to have an overall of an 80
Q1 A) List down the measures of central tendency and measures of dispersion 2) The operations manager of a plant that manufactures tires wants to compare the actual inner diameters of two grades of tires, each of B) which is expected to be 575 millimeters. A sample of five tires of each grade was selected, and the results representing the inner diameters of the tires, ranked from smallest to largest, are as follows. Grade X grade Y 568 570 575 578 584 573 574 575 577 578 requirement. a) for each of the tow grades of tries, compute the mwan, median, and standred deviation. b) which grade of tire providing better quality? explain. c) what would be the effect on your answer in (a) and (b) if the last value for grade Y were 588 insert 578 explain. C) The file contins the overall miles per gallon (MPG) OF 2010 family sedan: 24 21 22 23 24 34 34 34 20 20 22 22 44 32 20 20 22 20 39 20 Source:…