How do I create a choropleth map of the United States where there are two maps. One that shows the states and one that shows the counties, in PYTHON, from the beginning. When I hover a state or county the border should be highlighted and the name of the state/county displayed. I would like to use Plotly and the covid-19 dataset that I have. It contains latitude and longitude coordinates for each state or county.

2. GMAT scores are required for admission to JHJ’s MBA program. GMAT scores are known to be normally distributed with a mean of 490 points and a standard deviation of 61 points. a. 25% of the scores of applicants are less than what score? b. 75% of the scores of applicants are less than what score? c. 25% of the scores of applicants are less than what score? d. 80% of the scores of applicants are more than what score? e. Only applicants in the top 10% of all GMAT scores, are admitted to the MBA program. What score is required to be admitted to the MBA program.

Katie is 23 years old and graduated in 2016 from Niagara with a degree in Supply Chain

Management. She works as a planning analyst at Labatt USA, located in Buffalo, NY. She currently earns

a salary of $54,000 per year, and she expects to get salary increases of 3% per year. After your meeting

with Katie last week, she has asked for your assistance with these questions:

Education:

She is considering going back to Niagara to get a Masters of Business Administration

(MBA). The MBA will take two years, and she expects that it will cost at total of $32,000. She would

receive her degree in 2021, when she is 26 years old. She has been told that with a MBA, she would

receive a salary increase of $6,000 per year. If she stays with her present company until she retires at

age 67, what is the total value of the MBA (assume a 5% interest rate and calculate the present value).

Given the MBA cost, and the present value, is this a good financial move?

Also,

Retirement Planning:

She plans on working until she is 67. She feels that in retirement, she would be

comfortable living on 70% of the income she had in the year before she retires. If she gets the MBA, and

lives for 25 years in retirement, with a 5% interest rate, how much would she need to have saved to

retire? How much does she need to save every month to get to that amount?

Students taking the Graduate Management Admissions Test (GMAT) were asked about their undergraduate major and intent to pursue their MBA as a full-time or part-time student. A summary of their responses follows. Undergraduate Major Business Engineering Other Totals Intended Enrollment Status Full-Time 371 197 251 819 Part-Time 150 161 194 505 Totals 521 358 445 1,324 If required, round your answers to four decimal places. (a) Develop a joint probability table for these data. Undergraduate Major Business Engineering Other Totals Intended Enrollment Status Full-Time Part-Time Totals (b) Use the marginal probabilities of undergraduate major (business, engineering, or other) to comment on which undergraduate major produces the most potential MBA students. P(B) = , P(E) = , and P(O) = , so business is the undergraduate major that produces the most potential MBA students. (c) If a student intends to attend classes full-time in pursuit of an MBA degree, what is the probability that the student was an undergraduate engineering major? P (Engineering | Full-Time) = (d) If a student was an undergraduate business major, what is the probability that the student intends to attend classes full-time in pursuit of an MBA degree? P (Full-Time | Business) = (e) Let F denote the event that the student intends to attend classes full-time in pursuit of an MBA degree, and let B denote the event that the student was an undergraduate business major. Are events F and B independent?

Joe Brown, a 30-year veteran market researcher, is ready to enter the coffee shop business. He has some key research questions:
• What markets in the United States hold the most promise for a new coffee shop?
• What type of location is best for a coffee shop?
• What is it that makes a coffee shop popular?
• What coffee do Americans prefer?
• How would consumers respond to coffee delivery?
The Internet offers considerable information from studies on taste done by individual researchers, usually themselves as the only sample respondent. Joe doesn’t find much on consumption patterns and the number of coffee shops around the United States. Joe wonders about the relevance of previous research and questions whether he is capable of doing any primary research himself. He considers hiring someone to do a feasibility study for him. Maybe doing research is easier than using research.

PLEASE ANSWER THE FOLLOWING QUESTIONS.

1) Try to do a quick search to explore the question: “Are American consumer preferences the same all across the United States?”
6) If a consultant comes in to do the job, what are three key deliverables that would likely be important to Joe in making a decision to launch the Cup of Joe coffee shop?

The mean height of women in the United States (ages 20-29) is 64.2 inches with a standard deviation of 2.9 inches. A random sample of 60 women in this age group is selected. Assume that the distribution of these heights is normally distributed.

Are you more likely to randomly select 1 woman with a height more than 70 inches or are you more likely to select a random sample of 20 women with a mean height more than 70 inches? Show work necessary to answer this question: sketch both distributions and calculate each probability.

A) Sketch the distribution of women’s heights in the United States (age 20-29). Label the mean, label at least two standard deviations in each direction and shade the area in question. Calculate the probability that a randomly selected woman will have a height more than 70 inches. Show your work.

B) Sketch the sampling distribution of sample mean heights for random samples of 20 women in the United States (age 20-29). Label the mean, label at least two standard deviations in each direction and shade the area in question. Calculate the probability that a random sample of 20 women will have a mean height more than 70 inches. Show your work.

C) Which is more likely? Explain. Provide your answer as a sentence.

Please indicate whether the claim reported in the headline below is most likely to be normative (i.e., how things ought to be), descriptive (i.e., a snapshot of how the world is), or causal (i.e., independent variable has an effect on dependent variable).   

11) Harry Inc. acquired all of the outstanding common stock of Rose Company on January 1, 2020. Annual amortization of $25,000 resulted from this transaction. On the date of the acquisition, Harry reported retained earnings of $550,000 while Rose reported a $260,000 balance for retained earnings. Harry reported net income of $105,000 in 2020 and $75,000 in 2021, and paid dividends of $20,000 each year. Rose reported net income of $28,000 in 2020 and $39,000 in 2021, and paid dividends of $11,000 each year.

Required: If the parent’s net income reflected use of the initial value method, what were the consolidated retained earnings on December 31, 2021?

Eagle Corporation operates under ideal conditions of certainty. It acquired its sole assets (a pen making machine) on January 1, 2020. The asset will yield $500 cash for 4 years at the end of the year; from 2020 to 2023, inclusive, after which it will have no salvage value or disposal costs. The interest rate in the economy is 4%. The purchase of the asset was financed by the issuance of common shares. Eagle Corporation will pay no dividend at the end of each year.

Required

Prepare a balance sheet AND income statement as at the end of December 31, 2020.
b. Under ideal conditions, what is the relationship between present value and market value? Explain why

Which of the following is a description of the ITU, the organization to which the 5G specification will be submitted by 2020?

Group of answer choices

The International telephone company.

A union for workers in the telecommunications profession.

The United Nations specialized agency for information and communication technologies.

An IT organization at Universities.