Monday, November 28, 2011
Standard Deviation on a Calculator
Bad Surveying in The Fourth Grade
At the
I remember surveying my dad first. After I gave him the non-organic ones and then gave him the organic flowers I introduced the organic flowers with a great amount of lavish: “now smell this one!” After that my mom told me that if I introduced either flower differently I might influence the answers of the people being surveyed. In other words, my asking the question in such a way that implicitly favored one of the answers introduced bias into the survey.
There were also several other problems with the survey, some of which I knew at the time, others I didn’t. One problem, which my mom had also mentioned to me at the time (she said that if I included this in my final project my teachers would be impressed) was that the sample size was relatively small and—she didn’t word it like this—that my results were therefore not statistically significant.
Another problem with my survey is that there may have been confounding variables as the organic flower had been grown at home and I didn’t know much about the store-bought non-organic flowers.
Unit 3 Test Review Sheet Chapters 23, 5, and 6
Chapter 23
1.A report by MM Shaheen, a member of the Parliament of the Peoples' Republic of Bangladesh, reported the population in 2002 to be approximately 110 million with a 1.8% annual growth rate. What is the anticipated population in 2006?
2. In the U.S. Department of Energy's (DOE) Energy Information Administration's (EIA) International Energy Outlook 2002, it was estimated that the United States had a 60-year supply of recoverable natural gas. Approximately how long will the supply last if the total demand for natural gas increases at an average rate of 1.8% ?
3. Attorney Gianetti retired with $2 million in a non interest-bearing savings account. The attorney figured that it would cost him $80,000 per year to live at his current standard of living. Assuming a constant 3.5% per year inflation rate, how long will his savings last?
4. Name a few nonrenewable resources.
Chapter 5
5. A Fast Food Company was interested in knowing whether their customers were satisfied with the overall service and cleanliness of the Company's franchises. In an effort to obtain this information, The Fast Food Company randomly selected 75 of the 325 customers from one of their 25 franchise stores to fill out a survey. What is the sample in this situation?
6. On the final episode of the popular "Dancing with the Stars" show, viewers were asked to call in and vote for their favorite star. This is an example of what type of sampling?
7. In an effort to determine why contract negations broke down resulting in a devastating long term strike, management formed a task force to randomly select and interview 50 of the 825 employees. The three-digit employee ID and Table 7.1 from your text was used to identify which of the employees were interviewed. Lines 106-109 of Table 7.1 are reproduced below. What would be the ID numbers of the first 15 employees selected?
8. What do random samples seek to eliminate?
9. A researcher administers a new migraine headache medication to a group of volunteers in order to observe whether the medication abated the intensity of headache. This is an example of what type of survey?
10. Suppose 65% of all college students find studying for final exams a waste of time. The population proportion is p = 0.65. Suppose many different simple random samples of 3,000 college students were taken. What would be the mean of the sampling distribution?
11. The CDC took a random sample of 530 people that lived near high voltage towers. Of these people, they found that 345 developed some form of cancer. Give a 95% confidence statement for the proportion p of all people who live near high voltage towers and develop cancer.
Chapter 6
Thanks to Marc K.
1. What are individuals? What are variables? How are they related?
2. What is distribution and how is it shown in a histogram?
3. What can be used to describe the overall pattern of a histogram?
4. What is an outlier and how does it differ from deviation?
5. How do you make a stemplot and how is it useful?
6. How do you find the mean of a set of data, and how does it differ from the median? Which might be a more accurate representation of the center of the data and why?
7. What are the 5 numbers of a 5 number summary?
8. How is a boxplot made? Why is it useful?
9. What do histograms show that boxplots do not?
10. What is the explanatory variable? What is the response variable?
11. What is a scatterplot? Why are these used?
12. How do you describe the overall pattern of a scatterplot?
13. What are outliers and how do they effect the line of best fit, median, mean, and quartiles?
14. What is a regression line? Why do outliers effect it?
15. What is correlation? What causes a lower correlation? A higher correlation? What is the highest possible correlation?
16. What is a least squares regression line?
Important Terms to Know Review:
Nonrenewable resources
Renewable resources
Static reserve*
Exponential reserve
Population
Growth rate
Maximum sustainable yield **
Reproduction curve
--Producing data--
Population
Sample
Simple random sample
Types of samples
-Bad samples
-Good samples
Margin of error
Experiments
Observational studies
Histograms
5-number summary
Mean
Median
Correlation
Association
Box plot
Stem plot
Scatter plot
Standard deviation
Variance
Smoothing
Outliers and their impact on Mean, Median, and Regressions
Regression
Least Squares Line
Tuesday, November 15, 2011
Kenan Scribe - Box Plots
Madison Scribe Post 11/14
The x-axis of a histogram displays the amount of variables. Histograms use bins to group data on an x-axis.
In this case, our individuals (or objects that are being described in a data set) are the black cherry trees. This histogram is looking at the height of the cherry trees, otherwise known as a variable, or
Monday, November 14, 2011
Histogram Help
Histograms & Stem Plot Assignment
Create a Histogram that explores information that interests you.
Create a Stem Plot that explores information that interests you.
Categorize the data, if its too time consuming to explore it all.
Answer the following questions concerning both your histogram and stem plot.
What is the mean of the data?
What is the median of the data?
For each plot state the distribution (skewed left, skewed right, symmetric)?
Is there a statement you would like to make about your data? What did you find to be true or common about the data that you have explored?
Thursday, November 10, 2011

Sir Ronald A. Fisher
Throughout Sir Ronald’s life he broke many new mathematical frontiers. He invented systematic mathematical theories and improved on the ones that were already in place. Fisher had a happy childhood in East Finchley, London England, the youngest of several brothers and sisters. He avidly studied in school, constantly striving to gain more knowledge of the scientific and mathematical worlds. Fisher possessed special abilities in mathematics due to his poor eyesight that both helped and hindered him. Throughout school, because of his inability to see clearly, Fisher intensely studied math without the use of pen or paper. Fisher never practiced the discipline of writing out his steps or writing proofs, which would hinder his communication with other mathematicians in the future, but learning this way it enabled him to view math and it’s relationship to the physical world in a different way than his peers.
Throughout his academic career Fisher astounded his teachers and classmates with his intelligence and innovation. Fisher was eager to join the army and head into WWI but because of his poor eyesight he was not allowed to join, and forced to stay home where he was able to focus on his studies. Unfortunately, Fisher had a heavy interest in eugenics, which was spurred by his interest in Mendelion theories of genetics. Fisher headed many clubs on the study and though the word has poor connotations, he did not see it as a philosophy to be applied to humans but rather to plant populations. His was interested in the randomness of the genetic make-ups and phenotypic natures of plants grown under different conditions/ factors. Using agricultural studies, Ronald Fisher developed new techniques that won him the title of the “Father of Statistical Math’s”. In relationship to what we will learn in class, Ronald A. Fishers invention of randomized testing techniques are his most important development.
Throughout Sir Ronald’s life he broke many new mathematical frontiers. He invented systematic mathematical theories and improved on the ones that were already in place. Fisher had a happy childhood in East Finchley, London England, the youngest of several brothers and sisters. He avidly studied in school, constantly striving to gain more knowledge of the scientific and mathematical worlds. Fisher possessed special abilities in mathematics due to his poor eyesight that both helped and hindered him. Throughout school, because of his inability to see clearly, Fisher intensely studied math without the use of pen or paper. Fisher never practiced the discipline of writing out his steps or writing proofs, which would hinder his communication with other mathematicians in the future, but learning this way it enabled him to view math and it’s relationship to the physical world in a different wa
y than his peers.In his academic career Fisher astounded his teachers and classmates with his intelligence and innovation. Fisher was eager to join the army and head into WWI but because of his poor eyesight he was not allowed to join, and forced to stay home where he was able to focus on his studies. Unfortunately, Fisher had a heavy interest in eugenics, which was spurred by his interest in Mendelion theories of genetics. Fisher headed many clubs on the study and though the word has poor connotations, he did not see it as a philosophy to be applied to humans but rather to plant populations. His was interested in the randomness of the genetic make-ups and phenotypic natures of plants grown under different conditions/ factors. Using agricultural studies, Ronald Fisher developed new techniques that won him the title of the “Father of Statistical Math’s”. In relationship to what we will learn in class, Ronald A. Fishers invention of randomized testing techniques are his most important development.
Wednesday, November 9, 2011
Scribe Post 11/9/11 by Carly

online SAT classes could have been older, more experienced people who may have already taken the SAT, and the people who took the in-class SAT classes could have been younger people in high school. This would be a bias experiment, and not accurate.


