/*! This file is auto-generated */ .wp-block-button__link{color:#fff;background-color:#32373c;border-radius:9999px;box-shadow:none;text-decoration:none;padding:calc(.667em + 2px) calc(1.333em + 2px);font-size:1.125em}.wp-block-file__button{background:#32373c;color:#fff;text-decoration:none} Problem 238 US Obesity Levels by State over ... [FREE SOLUTION] | 91Ó°ÊÓ

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US Obesity Levels by State over Many Years Exercise 2.237 deals with some graphs showing information about the distribution of obesity rates in states over three different years. The website http://stateofobesity.org/adult- obesity/ shows similar graphs for a wider selection of years. Use the graphs at the website to answer the questions below. (a) What is the first year recorded in which the 15 \(19 \%\) category was needed, and how many states are in that category in that year? What is the first year the \(20-24 \%\) category was needed? The \(25-29 \%\) category? The \(30-34 \%\) category? The \(35 \%+\) category? (b) If you are in the US right now as you read this, what state are you in? In what obesity rate category did that state fall in \(1990 ?\) In what category is it in now? If you are not in the US right now as you read this, find out the current percent obese of the country you are in. Name a state (and year, if needed) which roughly matches that value.

Short Answer

Expert verified
Since the exercise involves using real-time data from an external website which changes, providing a concrete answer isn't possible. However, the step-by-step explanation guides on how to extract the necessary data from the site to answer the questions posed in the exercise.

Step by step solution

01

Analyze the data from http://stateofobesity.org/adult-obesity/

Navigate to the website provided and locate the specific graphs required for the exercise. The key information needed for solving this problem sits in the various obesity rate categories over different years.
02

Identify the first recorded year for each obesity rate category

Use the first graph to find out the first year each obesity category was needed. This can be done by probing the timestamp in which the different categories first appear on the graph. Observe the timeline associated with each percentage bracket of obesity (15-19\%, 20-24\%, 25-29\%, 30-34\%, 35\%+), and note down the first corresponding years these categories were initiated.
03

Determine the number of states in the 15-19\% category in the first year

After establishing the first year when the 15-19\% category was needed, count the number of states that fell into this category during that year. This can be tracked by counting the number of data points within this specific bracket at the determined timeframe in the graph.
04

Determine the obesity rate category of a specific state in 1990 and currently

Find the obesity rate of a chosen state in 1990 and currently (or of the country currently in if you are outside the US). Start by locating the state of interest on the graph and track its obesity range in 1990. Then trace the developments in obesity rate up to the current year. If not in the US, find out the current obesity rate of the country currently in, and match that to a state and year combination from the various graphs.

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Key Concepts

These are the key concepts you need to understand to accurately answer the question.

Statistical Data Analysis
Statistical data analysis is a critical component when examining aspects such as obesity rates by state. It involves gathering, inspecting, processing, and modeling data to discover useful information, suggest conclusions, and support decision-making.

In this exercise, through data analysis of graphs presented on http://stateofobesity.org/adult-obesity/, one can discern patterns and trends in obesity across different states over time. Analyzing such statistical data involves several steps. First, one must navigate and understand the representation of data in graphs. Then, identify significant points of interest— such as when new obesity rate categories emerge. Next, determine the number of states within these categories in specific years. Lastly, compare historical and current rates to assess trends.

Effective data analysis demands an eye for detail and the ability to interpret data visualizations accurately. This process not only provides a snapshot of the past and present but also aids in projecting future trends of obesity rates.
US Obesity Trends
Understanding US obesity trends is vital for public health policies and initiatives. These trends are tracked by analyzing the percentage of the population with a Body Mass Index (BMI) over 30, considered obese, across various time points.

The exercise referring to the stateofobesity.org resources reveals that obesity trends in the US have been increasing over the years. Such a trajectory can be visualized on a graph showing the progressive inclusion of higher percentage brackets of obesity as the problem becomes more pervasive. Mapping these trends over time allows for a clearer understanding of how obesity has expanded geographically and demographically within the United States.

This information is valuable for healthcare professionals, policy-makers, and educators as they work to address and curtail the obesity epidemic through targeted interventions and education.
Obesity Rate Categories
Obesity rate categories break down the prevalence of obesity into percentage ranges, typically segmenting the population into brackets based on their Body Mass Index (BMI). For example, the categories might include 15-19%, 20-24%, and so on, with each range representing a higher level of obesity prevalence.

The exercise provided indicates the need to determine when each category first became relevant, signaling when obesity rates reached significant thresholds. These categories help in understanding the severity and distribution of obesity across different populations and regions. As obesity severity increases, new categories, such as the 35%+ bracket, are added to the analysis to accurately depict the current state of the health crisis.

These categories are not merely numbers; they represent critical thresholds where the risk for obesity-related health conditions, such as heart disease, diabetes, and hypertension, significantly increases, thus showcasing the importance of monitoring and addressing these rates.
Historical Obesity Data
Historical obesity data comprises records of obesity rates across different time periods that can be analyzed to observe changes and inform future projections. This data is often presented in graphs and charts, showing the shifts in obesity rates over many years.

In the context of the exercise, this data was used to identify the earliest instances of each obesity category's necessity, as well as to compare an individual state's past and present rates. Historical data indicates the extent to which obesity rates have grown, evolved, or improved, offering a lens into the effectiveness of public health measures and changes in societal behaviors.

Utilizing historical obesity data, one can identify patterns and potential causative factors, making it a cornerstone for strategic planning in health education and preventive measures against the obesity epidemic.

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Most popular questions from this chapter

Using 10 years of National Football League (NFL) data, we calculate the following regression line to predict regular season wins (Wins) by number of wins in the 4 pre-season games (PreSeason): \(\widehat{\text { Wins }}=7.5+0.2(\) PreSeason \()\) (a) Which is the explanatory variable, and which is the response variable in this regression line? (b) How many wins does the regression line predict for a team that won 2 games in pre-season? (c) What is the slope of the line? Interpret it in context. (d) What is the intercept of the line? If it is reasonable to do so, interpret it in context. If it is not reasonable, explain why not. (e) How many regular season wins does the regression line predict for a team that wins 100 preseason games? Why is it not appropriate to use the regression line in this case?

Each describe a sample. The information given includes the five number summary, the sample size, and the largest and smallest data values in the tails of the distribution. In each case: (a) Clearly identify any outliers, using the IQR method. (b) Draw a boxplot. Five number summary: (42,72,78,80,99)\(;\) \(n=120 .\) Tails: 42, 63, \(65,67,68, \ldots, 88,89,95,96,99\).

In Exercise 2.120 on page \(92,\) we discuss a study in which the Nielsen Company measured connection speeds on home computers in nine different countries in order to determine whether connection speed affects the amount of time consumers spend online. \(^{69}\) Table 2.29 shows the percent of Internet users with a "fast" connection (defined as \(2 \mathrm{Mb}\) or faster) and the average amount of time spent online, defined as total hours connected to the Web from a home computer during the month of February 2011. The data are also available in the dataset GlobalInternet. (a) What would a positive association mean between these two variables? Explain why a positive relationship might make sense in this context. (b) What would a negative association mean between these two variables? Explain why a negative relationship might make sense in this context. $$ \begin{array}{lcc} \hline \text { Country } & \begin{array}{c} \text { Percent Fast } \\ \text { Connection } \end{array} & \begin{array}{l} \text { Hours } \\ \text { Online } \end{array} \\ \hline \text { Switzerland } & 88 & 20.18 \\ \text { United States } & 70 & 26.26 \\ \text { Germany } & 72 & 28.04 \\ \text { Australia } & 64 & 23.02 \\ \text { United Kingdom } & 75 & 28.48 \\ \text { France } & 70 & 27.49 \\ \text { Spain } & 69 & 26.97 \\ \text { Italy } & 64 & 23.59 \\ \text { Brazil } & 21 & 31.58 \\ \hline \end{array} $$ (c) Make a scatterplot of the data, using connection speed as the explanatory variable and time online as the response variable. Is there a positive or negative relationship? Are there any outliers? If so, indicate the country associated with each outlier and describe the characteristics that make it an outlier for the scatterplot. (d) If we eliminate any outliers from the scatterplot, does it appear that the remaining countries have a positive or negative relationship between these two variables? (e) Use technology to compute the correlation. Is the correlation affected by the outliers? (f) Can we conclude that a faster connection speed causes people to spend more time online?

Indicate whether the five number summary corresponds most likely to a distribution that is skewed to the left, skewed to the right, or symmetric. (0,15,22,24,27)

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