Answers
Concept Base
χ2α with degrees of freedom n, denoted by χ2n, α and known as α% point of Chi-square distribution with degrees of freedom, n is defined by: P(χ2n > χ2n, α) = α.
Now the answers
a) χ20.05 with degrees of freedom 5 = 11.070 Answer 1
b) χ20.025 with degrees of freedom 15 = 27.488 Answer 2
c) χ20.975 with degrees of freedom 20 = 9.591 Answer 3
d) χ20.01 with degrees of freedom 10 = 23.209 Answer 4
e) χ20.95 with degrees of freedom 18 = 9.390 Answer 5
DONE
[Going beyond,
These percentage points can also be directly obtained using Excel Function: Statistical CHIINV.
Find the following chi-square distribution values from Table 11.1 (to 3 decimals). a. X2 os with...
Find the following chi-square distribution values from the chi-square distribution table. (Round your answers to three decimal places.) (a) χ20.05 with df = 5 (b) χ20.025 with df = 15 (c) χ20.975 with df = 10 (d) χ20.01 with df = 20 (e) χ20.95 with df = 18
Find the following F distribution values from Table 4 of Appendix B (to 2 decimals each). a. F os with degrees of freedom 5 and 10 b. F.o2s with degrees of freedom 20 and 15 C. F.o1 with degrees of freedom 8 and 12 d. F.10 with degrees of freedom 10 and 20
XII. a. Find the critical values for a 90% confidence interval using the chi-square distribution with df = 15 b. Now construct the 90% confidence interval with s2 = 55.5 and n = 16, df = 15.
XII. a. Find the critical values for a 90% confidence interval using the chi-square distribution with df = 15 b. Now construct the 90% confidence interval with s? = 55.5 and n=16, df = 15.
The Chi-Square Table (Chapter 17) The chi-square table: The degrees of freedom for a given test are listed in the column to the far left; the level of significance is listed in the top row to the right. These are the only two values you need to find the critical values for a chi-square test. Increasing k and a in the chi-square table Record the critical values for a chi-square test, given the following values for k at each level...
Find the critical values for a 95% confidence interval using the chi-square distribution with 23 degrees of freedom. Round the answers to three decimal places. Critical values are _____ and ____
Use the given information to find the number o degrees o freedom the critical values and χ 2 and the confidence interval estimate of σ t is reasonable to assume that a simple random sample has been selected from a population with a normal distribution. Nicotine in menthol cigarettes 98% confidence; n-21, s:0.24 mg. Click the icon to view the table of Chi-Square critical values. df= 20 (Type a whole number.) =| | (Round to three decimal places as needed.)...
Use the given information to find the number of degrees of freedom, the critical values χ and χ2 and the confidence interval estimate of σ t s reasonable o assume that a simple random sample has been selected from a population with a normal distribution Nicotine in menthol cigarettes 90% confidence; n-29, s-0.26 mg. Click the icon to view the table of Chi-Square critical values. df- 28 (Type a whole number.) x2- 16.928 (Round to three decimal places as needed.)...
Help with this chi square. A-E! 13) You perform a chi square test on a monohybrid cross (Aa x Aa) and determine that chi square = 3.22. (HINT: Your df is the number of phenotypic groups minus 1). What is your p value based on this table? A. 3.22- B. 0.2 Probability (p) D. Between 0.5 and 0.2 0.90 | D..0 0.05 | 0.01 | 0.001 2 10.02 0.46 1.64 3.846.64 10.83 1.393.22 5.99 9.21 13.82 3 0.58 2.37 4.64...
13. Chi-square: Which of the following values is significant at the .05 level? X2(10)=15.43 X2(8)=12.20 X2(5)=11.12 X2(2)=4.23 14. Calculate Test Statistics By Hand Mean, Median, Mode, Standard Deviation, Variance & Range (use data in the table below) Athletes’’ weight (lbs) 144 165 210 177 165 182 150 170 190 205 Mean: Median: Mode: Standard deviation: Variance: Range: