Research to find what is happening in your home state regarding the development of the HIE and the NHIN.

Question 1

a) State the hypothesis in your own words and what is the general research question or topic adressesed by the authors

b) Before the experiments what are 2 possible mechansims for DEET reception that the authors could consider

c) Outline why the authors think their research question is significant

www.pnas.org/content/pnas/111/46/16592.full.pdf

What is the expected return for the following stock? (State your answer in percent with one decimal place.)
Outcomes Possible returns Probability
better 36% 13%
same 25% 39%
worse 18% 48%

You are holding a stock that has a beta of 2.12 and is currently in equilibrium. The required return on the stock is 12.49%, and the return on the market portfolio is 10.00%. What would be the new required return on the stock if the return on the market increased to 13.00% while the risk-free rate and beta remained unchanged?

You are holding a stock that has a beta of 1.67 and is currently in equilibrium. The required return on the stock is 15.38% and the return on a risk-free asset is 7.0%. What would be the return on the stock if the stock's beta increased to 2.12 while the risk-free rate and market return remained unchanged?

Using Arduino:

Emulate dots and dashes telegraph transmission using a button and two LEDs. For instance, if a button is held longer than 500ms, then the red LED will turn on to represent a dash "-". and a short press will turn on the green LED to represent a dot ".". The problem can be approached as a state machine where the states could include "wait_on_press", "delay_500ms", and "read_btn_val".

Note: You need to show your work. If you choose to use Excel for your calculations, be sure to upload your well-documented Excel and to make note in this file how you arrived at your answers. If you choose to do the work by hand, Microsoft Word has an equation editor. Go to “Insert” and “Equation” on newer versions of Word. On older versions, go to “Insert” and “Object” and “Microsoft Equation.”

Chapter 9 Reflection:

Annual expenditures for prescription drugs was $838 per person in the Northeast of the country. A sample of 60 individuals in the Midwest showed a per person annual expenditure for prescription drugs of $745. Suppose the population standard deviation is $300. Follow the steps below to develop a hypothesis test to determine whether the sample data support the conclusion that the population annual expenditure for prescription drugs per person is lower in the Midwest than in the Northeast.

1. Formulate the null and alternative hypotheses. State whether this is a one-tailed test (and if so, upper or lower tail) or a two-tailed test.
2. Suppose the significance level is . Explain what this means.
3. Calculate the test statistic. (Hint: Is known or unknown?)
4. Calculate the p-value and make a decision to either reject or to fail to reject .
5. Calculate the critical value(s). Use the test statistic then to make a decision to either reject or to fail to reject .
6. State what your decision means in the context of the problem (prescription expenditure in the Midwest vs. the Northeast).

Please no handwritten answers.

Are there any red flags in financial statement analysis? Can technology be used to prevent fraud? Explain.

explain five potential red-flags rating to financial relating to financial statement which should not be ignored by financial analysts?

 Explain the characteristics and fundamental differences of ‘Blue Ocean and Red Ocean’ strategies (Kim & Mauborgne, 2005). Please elaborate more.

5.90 Genetics of peas. According to genetic theory, the blossom color in the second generation of a certain cross of sweet peas should be red or white in a 3:1 ratio. That is, each plant has probability 3/4 of having red blossoms, and the blossom colors of separate plants are independent. (a) What is the probability that exactly 8 out of 10 of these plants have red blossoms? (b) What is the mean number of red-blossomed plants when 130 plants of this type are grown from seeds? (c) What is the probability of obtaining at least 90 red-blossomed plants when 130 plants are grown from seeds?