Describe the Shouldice hospital's innovation within its industry?

analyze how the process innovation was implemented and its benefits.?

Write a report on the topic ' Lack of innovation in Indian Industries '.

according to the US census bureau, the population of the US seniors65 and older, in the year 2004 was approximately 36,300,000 people. In the year 2010, it was 40,267,984 people. the senior population was growing at an approximately constant rate during this period.

(a)use this information to express the US senior population as a function of time since the year 2000.

(b) what is slope of your function? what does this mean in the context?

(c) what would this model indicate that the US population of seniors was in the year 2000? ( The actual population in that year was approximately 34,991,753)

(d) what does this model predict the US population of seniors to be for the 2020 census? Do you think this will be an overestimate or underestimate and why?

(e) when does your model predict the US population of senior to be 45,500,000 people?

Considering the following time series data: (Tableau)

1. Determine the least squares trend equation. Use a linear equation and any other non- linear equation. Provide R-squared for both cases.

2. Estimate the price of gold (ounce) for 2020. Does this seem like a reasonable estimate based on historical data?

3. What is the quality of the forecast? Also, Provide Mean Absolute Error (MAE), and the Mean Absolute Percentage Error (MAPE).

Please provide step by step tabulea solution and output.

On July 1, 2010, SPO Corp. sold a $900 million bond issue to finance the purchase of a new distribution facility. These bonds were issued in $1,000 denominations with a maturity date of July 1, 2040. The bonds have a coupon rate of 8.00% with interest paid semiannually.

Solve the for the following:

1. Determine the value today, July 1, 2020 of one of these bonds to an investor who requires a 6 percent return on these bonds. Why is the value today different from the par value?

2. Assume that the bonds are selling for $1,150.00. Determine the current yield and the yield-to-maturity. Explain what these terms mean.

3. Explain what layers or textures of risk play a role in the determination of the required rate of return on SPO’s bonds.

Considering the following time series data: (Tableau)

1. Determine the least squares trend equation. Use a linear equation and any other non- linear equation. Provide R-squared for both cases.

2. Estimate the price of gold (ounce) for 2020. Does this seem like a reasonable estimate based on historical data?

3. What is the quality of the forecast? Also, Provide Mean Absolute Error (MAE), and the Mean Absolute Percentage Error (MAPE).

Please provide step by step tabulea solution and output.

(10) Considering the following time series data: (Tableau) A. Determine the least squares trend equation. Use a linear equation and any other nonlinear equation. Provide R-squared for both cases. B. Estimate the price of gold (ounce) for 2020. Does this seem like a reasonable estimate based on historical data? C. What is the quality of the forecast? Also, Provide Mean Absolute Error (MAE), and the Mean Absolute Percentage Error (MAPE).

Price of Gold (ounce) 2005 $513.00 2006 $635.70 2007 $836.50 2008 $869.75 2009 $1,087.50 2010 $1,420.25 2011 $1,531.00 2012 $1,664.00 2013 $1,204.50 2014 $1,199.25 2015 $1,060.00

CAN YOU PLEASE PROVIDE WITH STEPS ON TABLEAU. APPREICTAE IT THANK YOU

roblem 5

A company is research a new drug for cancer treatment. The drug is designed to reduce the size of a tumor. You are asked to test its effectiveness. You proceed to take samples from patients that are trying the drug. For each patient you take two measurements of its tumor, before and after the treatment. You want to see if the tumor's size has decreased. Assume the population distribution is normal and α = 0.05. The results of the samples (in millimeters, before and after treatment) are as follows:

What is the null hypothesis?

Select one:

a. The mean tumor size in cancer patients is greater (or equal) before than after the treatment

b. The mean tumor size in cancer patients is less (or equal) before than after the treatment

c. The mean tumor size in cancer patients is less before than after the treatment

d. The mean tumor size in cancer patients is greater before than after the treatment

Problem 5

A company is research a new drug for cancer treatment. The drug is designed to reduce the size of a tumor. You are asked to test its effectiveness. You proceed to take samples from patients that are trying the drug. For each patient you take two measurements of its tumor, before and after the treatment. You want to see if the tumor's size has decreased. Assume the population distribution is normal and α = 0.05. The results of the samples (in millimeters, before and after treatment) are as follows:

What is your conclusion?

Select one:

a. The mean tumor size in cancer patients is greater (or equal) before than after the treatment

b. The mean tumor size in cancer patients is less before than after the treatment

c. The mean tumor size in cancer patients is less (or equal) before than after the treatment

d. The mean tumor size in cancer patients is greater before than after the treatment