Define clinical significance and explain the difference between clinical and statistical significance.

Discus Topic 2: Not all EBP projects result in statistically significant results.
This is a discussion post, about 250 WORDS, tittle page not require In- text citation is required original work please, scholarly references are required for this assignment, website source strongly preferred.
QUESTION 2
Not all EBP projects result in statistically significant results. Define clinical significance and explain the difference between clinical and statistical significance. How can you use clinical significance to support positive outcomes in your project?

health policy and reform

Make a Charity Care Policy that is both reasonable and supportive of the needs of the community knowing that many of your clients will be homeless, or others with limited resources, and knowing you own expenses for running the clinic.

 

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asce infrastructure report card

In class, we talked about the condition of the US Infrastructure and the report card produced by the American Society of Civil Engineers (ASCE).

Watch the related videos: (ASCE 2017 – Infrastructure Report Card Video)

Visit the follow the link for more detail info about the report card:

Pick two of the 16 areas of infrastructure (e.g. bridges, drinking water, energy, etc.) graded by ASCE and write a 1-2 page summary of the following:

For each area, provide a summary of each, describing the current condition, the grade given by ASCE, the investment needed by the US to improve this part of nation’s infrastructure, and what will be the responsibility of Civil Engineers to improve this area?

The last part of the assignment is to briefly summarize the plan for America’s infrastructure proposed by the current President’s administration. You can use key terms like “Trump” and “infrastructure week” .

***Single-space , 12 font, any images and citations used should be properly referenced (MLA or APA style).

 

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what premium would an insurance company charge to break even on a

1. The probability that a 26-year-old white male will live another year is .99867.

 

What premium would an insurance company charge to break even on a one-year $1 million term life insurance policy?

 

  Break even    $ 

 

2. 

As a birthday gift, you are mailing a new personal digital assistant (PDA) to your cousin in Toledo. The PDA cost $456. There is a 5 percent chance it will be lost or damaged in the mail. Is it worth $4 to insure the mailing?

 

No Yes

 

 

3.

In a major league baseball game, the average is 1.1 broken bat per game.

 

(a)        Find the probability of no broken bats in a game. (Round your answer to 4 decimal places.)

 

  Probability    

 

(b)        Find the probability of at least 2 broken bats in a game. (Round your answer to 4 decimal places.)

 

  Probability    

 

 

 

4.

 Historically, 12 percent of a mail-order firm’s repeat charge-account customers have an incorrect current address in the firm’s computer database.

 

The number of customers out of 19 who have an incorrect address in the database is a binomial random variable with n = 19 and π = 0.12.

 

 

(a)       

What is the probability that none of the next 19 repeat customers who call will have an incorrect address? (Round your answer to 4 decimal places.)

 

  Probability    

 

(b)       

What is the probability that eight customer who call will have an incorrect address? (Round your answer to 4 decimal places.)

 

  Probability    

 

(c)       

What is the probability that nine customers who call will have an incorrect address? (Round your answer to 4 decimal places.)

 

  Probability    

References eBook & Resources WorksheetSection Exercise 6-24 Part c

 

 

 

(d)      

What is the probability that fewer than ten customers who call will have an incorrect address? (Round your answer to 4 decimal places.)

 

  Probability    

 

5.

J.D. Power and Associates says that 70 percent of car buyers now use the Internet for research and price comparisons.

 

(a)       

Find the probability that in a sample of 6 car buyers, all 6 will use the Internet. (Round your answer to 4 decimal places.)

 

  Probability    

 

(b)       

Find the probability that in a sample of 6 car buyers, at least 3 will use the Internet. (Round your answer to 4 decimal places.)

 

  Probability    

 

(c)       

Find the probability that in a sample of 6 car buyers, more than 2 will use the Internet. (Round your answer to 4 decimal places.)

 

  Probability    

 

(d)      

Find the mean and standard deviation of the probability distribution. (Round your Mean value to 2 decimal places and Standard deviation to 4 decimal places.)

 

           

  Mean

  Standard deviation  

 

6.

At an outpatient mental health clinic, appointment cancellations occur at a mean rate of 3.2 per day on a typical Wednesday. Let X be the number of cancellations on a particular Wednesday.

 

(a)        Justify the use of the Poisson model.

           

           

Cancellations are not independent

Cancellations are independent and similar to arrivals

Most likely cancellations arrive independently

 

(b)       

What is the probability that no cancellations will occur on a particular Wednesday? (Round your answer to 4 decimal places.)

 

  Probability    

 

(c)       

What is the probability that one cancellations will occur on a particular wednesday? (Round your answer to 4 decimal places.)

 

  Probability    

 

(d)      

What is the probability that more than four cancellations will occur on a particular wednesday? (Round your answer to 4 decimal places.)

 

  Probability    

 

(e)       

What is the probability that six or more cancellations will occur on a particular wednesday? (Round your answer to 4 decimal places.)

 

  Probability    

 

7.

 

 

A medical laboratory receives 30 blood specimens to check for HIV. Ten actually contain HIV. A worker is accidentally exposed to five specimens.

(a)        What is the probability that none contained HIV? (Round your answer to 4 decimal places.)

 

  Probability    

 

(b)        Fewer than three? (Round your answer to 4 decimal places.)

 

  Probability    

 

 

(c)        At least two? (Round your answer to 4 decimal places.)

 

  Probability