A-Level Coursework on "Abraham Lincoln to a Proposed Survey Questionnaire"

A-Level Coursework 5 pages (1379 words) Sources: 6

[EXCERPT] . . . .

Abraham Lincoln to a proposed survey questionnaire has indicated he had not received a grade school diploma. When a researcher correlated the information to the expected variables, he found the data did not highly correlate to the expectations derived from the data. There are many possible problems and we will discuss some of them.

Lincoln could have lied on the survey to provide a false indication of his education. He could have received the grade school diploma, which would mean the data is in error. This speaks to the issue of poor quality data and the need to have high quality and very specific data on which to base a forecast, prediction, or expected variable. Lincoln may have pursue his educational goals outside the realm of the classroom. So although lacking what he perceives to be a formal education as ruled by the state at the time, he educated himself on his own interests and therefore the survey is invalid.

The survey questionnaire is an example of the use of nominal data or data that is non-numerical. This qualitative data is subjective and open to interpretation and does not measure for the environmental variable yet the environmental effect may show up in the error statistic. Given the problem of the small sample size, this may the case. The probability for a greater measure in error measured as the t-statistic is higher as the size of the sample decreases

The lack of identifying the environmental variables that were important to Lincoln's education is critical to the wrong bivariate analysis and prediction. Lincoln likely, was bored with the rigid academic environment and decided to pursue his own educational curiosity and learn about his
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environment according to his interpretation of what is important to know. This bivariate analysis did not have the correct data to measure and analyze for environmental variables.

2.

Management of a regional bus line wanted to measure the correlation between two variables. The dependant variable is the passenger/mile ratio and the independent variable is the cost of gas. Therefore, y is the dependant variable and x is the independent variable.

The correlation coefficients for the price to mile and passenger ratio is varied. The null hypothesis is H0 with N=5 and RHO=0 with the year price and mile information given as the following

Statistical Techniques in Business & Economics

The data is spread out but is almost perfectly correlated, suggesting there is a strong and positive, linear correlation between the cost of gas and the passenger/mile ratio. Therefore the null hypothesis or H=0 is accepted.

3. A correlation matrix for a company measures the sales force activity as a function of a number of variables including age, years of service, and current sales. The matrix is depicted below:

The results of the correlation are interesting. Age and Years of Service result with the greatest correlation as dependant and independent variables. The correlation is .64 and suggests that age is a function in the years of service. Therefore, the older an employee becomes, the more service in years will accrue. However, this is to an extent. If one were to assume a ten-year career, on average, the statistic suggests an average of 6.5 years on the job. Therefore, it is not a perfect measure of years on the job but gives an indication that independent of the age of the employee, they will have about a 7-year career.

The strength is not as great as in the previous data however the relative strength of the correlation between years of service and current sales is close to .5 and therefore suggests that beyond a certain number of years of experience, sales seems to increase as a greater percentage of each additional year of experience.

Hence, a greater marginal increase is expected after x number of years of service. This may likely be due to a reputation established in the neighborhood after working in the community for a number of years or having sold a number of cars and the word of mouth effect enabling greater sales as a function of years.

Age to Current Sales is very interesting… READ MORE

Quoted Instructions for "Abraham Lincoln to a Proposed Survey Questionnaire" Assignment:

Paper on Bivariate An*****s

1. Suppose Abraham Lincoln had answered a survey questionnaire in which he indicated that he had not received a grade school diploma. The researcher found that Lincoln*****s education score did not correlate highly with the expected variables. What was wrong.

2. The management of a regional bus line thought its cost of gas might be correlated with its passenger/mile ratio. Comment on the data and correlation matrix below:

Avg Wholesale

cost of gas Passenger/Mile Ratio

56.5 8.37

59.4 8.93

63.0 9.15

65.6 9.79

89.0 11.20

Correlation Coefficients/probability> IRI

Under H0: RHO = 0/N = 5

year price mile

year 1.00000 .87016 .95127

.0000 .0551 .0128

price .87016 1.00000 .97309

.0551 .0000 .0053

Mile .95127 .97309 1.0000

.0128 .0053 .00000

3. A correlation matrix (correlation coefficients and probability level under the hypothesis rho = 0) for a company*****s sales force (age, years of service, and current sales) is given below. Comment

Age Years of service Current sales

Age 1.00000 .68185 .21652

.0000 .0208 .5225

Years of service .68185 1.00000 .64499

.0208 .0000 .0321

Current sales .21652 .64499 1.00000

.5225 .0321 .00000

4. Interpret the following

a) Y^ = a^ + β^X; Y^ = 3.5 + .7X , where Y^ = likelihood of buying a new car and X = total family income

b) Y^= a^ + β^X; Y^= 3.5 - .4x, where Y^ = the likelihood of buying tickets to a rock concert and X = age.

5. The ANOVA summary table below is the result of a regression of sales on year of sales. Is the relationship statistically significant at .05? Comment

Source of Variation Sum of squares df Mean Square F-Value

Explain by regression 605,370,750 1 3.12

Unexplained by regression 1,551,381,712 8 193,922,714

Total error 9

6. A metropolitan economist is attempting to predict the average total budget of retired couples in Phoenix based on average US urban retired couples***** total budget. An r2 of .7824 is obtained. Will the regression be a good predictive model?

7. A football team*****s season ticket sales, percentage of games won, and number of active alumni for the years 1992-2000 are given below:

Year Season Ticket Sales Percentage of Games Won Number of Active Alumni

1992 4,995 40 NA

1993 8,599 54 NA

1994 8,479 55 NA

1995 8,419 58 NA

1996 10,253 63 NA

1997 12,457 75 6,315

1998 13,285 36 6,860

1999 14,177 27 8,423

2000 15,730 63 9,000

a) Interpret the correlation between each set of variables .

b) Calculate : Regression sales = Percentage of games won.

c) Calculate: Regression sales = Number of active alumni.

8. A researcher has a series of Likert-scaled items and a measure of frequency of absenteeism. He uses each of the Likert-scaled items in a separate bivariate correlation with absenteeism without testing for the assumptions of linear relationships. Is this ethical?

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