What is the CI=confidence interval, OR = odds ratio, P value=probability of null value hypothesis for the following data tables. The data collected aims to show an association between people with diabetes and muscle loss. Table 3 - Strength, functionality and muscle quality in type 2 diabetic patients (DM2) and non-diabetic (ND) subjects.Womenp=Menp=ND (N = 26)DM2 (N - 62)ND (N = 13)DM2 (N = 38)12MW (mt)TUG (s)Handgrip strength (kg)Quadriceps strength (kg)Arm quality (kg/kg)Leg quality (kg/kg)1153 + 119939 + 1689.7 (7.5-16)24.1 4.532.5 + 7.610.6 (5.4-16)4.7 (18-7.7)<0.0011359 + 1465.5 (4-9)45.3 + 3.91041 + 1509.1 (7.4-16)39.1 + 6.3<0.0017.2 (4.3-10)28.1 + 4.2<0.001<0.001<0.001<0.00135.3 + 5.413.7 (11-19)6 (3.4-9)0.04846.9 + 1112 (10-16)5.5 (3.2-7.1)52.8 + 130.0613 (10-15)5.3 (4.2-84)<0.0010.03<0.0010.85Values expressed as mean a standard deviation or median (range). Comparisons between groups analyzed by T-test or Mann Whitney. T12 MW:12 min walking capacity, TUG: Timed up and Go, quality: strength/fat free mass of upper or lower limbs.Significant differences in bold.

Given information: The output to show an association between people with diabetes that are at risk…

What is the CI=confidence interval, OR = odds ratio, P value=probability of null value hypothesis for the following data tables. The data collected aims to show an association between people with diabetes and muscle loss.

What is the CI=confidence interval, OR = odds ratio, P value=probability of null value hypothesis for the following data tables. The data collected aims to show an association between people with diabetes and muscle loss.

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

See similar textbooks

Similar questions

What is a confidence interval and how do we calculate it?
What critical values would you use to calculate the 90% confidence interval if your sample size is 25?
How can a confidence interval be used to test a hypothesis?
What is the effect on the size of the confidence interval if a T score is used instead of a Z score? OIt has no effect on the interval. OIt causes the interval to be bigger. OIt causes the interval to be smaller.
In which cases and how to use the CARTRIDGE, DECIL AND CENTIL CALCULATIONS USED IN STATISTICS. Explain all series with one example
Describe three important properties of confidence intervals.
What is the relationship between confidence intervals and hypothesis tests?
A performance analyst simulated a computer system a total of 10 times, each simulation run independent of all the others. She calculated and recorded the sample means for system response time from each of the 10 runs, coming up with the following data: 2,5,17,3,9,6,4,25,8,1(a) What is the confidence interval with a 95% confidence level for the mean response time? (b) The performance analyst was concerned that the width of the confidence interval was too large, and consulted one of her colleagues (who never took simulation and modeling). He assured her that the width of the confidence interval was large because of the two large "outliers," the values 17 and 25, and that she could reduce the width of the confidence interval simply by discarding these values. She tried this, and discovered that the width of the interval did indeed go down substantially. Is this a valid method? Why or why not?
Suppose you are planning an experiment and a sample has yet been selected. For this experiment you plan on taking a SRS of 50 mice with pancreatic cancer measuring a particular hormone level. What would be the impact on a 95% confidence interval calculated from the experiment on these mice if instead of a SRS of 50 mice, a SRS of 200 mice were taken?
How can you make a 95% confidence interval smaller without changing the confidence level?
A telephone poll of 500 adult Americans was reported in an issue of Time Magazine. One of the questions asked was “What is the main problem facing the country?” Thirty percent answered “crime”. We are interested in the population proportion of adult Americans who feel that crime is the main problem. Define the random variables X and P’ in words. Which distribution should be used for this problem? Explain your choice. Construct a 97% confidence interval for the population proportion of adult Americans who feel that crime is the main problem. i. State the confidence interval, ii. Sketch the graph, iii. Calculate the error bound 4. Suppose we want to lower the sampling error. What is one way to accomplish that?
If the confidence interval would only contain positive values, what would be your interpretation of this 95% confidence interval regarding this diet program?