Determine the upper-tail critical value of F in each of the following one-tail tests for a claim that the variance of sample 1 is greater than the variance of sample 2.
A) a = 0.05, n1= 10,n2= 13 B) a= 0.025, n1 = 10, n2 = 13
a)
df1 = n1 - 1 = 10- 1 = 9
df2 = n2 - 1 = 13 - 1 = 12
From F Critical value table,
F critical value at 0.05 significance level with 9 and 12 df = 2.796
b)
df1 = n1 - 1 = 10- 1 = 9
df2 = n2 - 1 = 13 - 1 = 12
From F Critical value table,
F critical value at 0.025 significance level with 9 and 12 df = 3.436
Determine the upper-tail critical value of F in each of the following one-tail tests for a...
10.4.37 Determine the upper-tail critical value of Fin each of the following one-tail tests for a claim that the variance of sample 1 is greater than the variance of sample 2. Click here to view page 1 of the table a. 0.01, n = 25, n - 11 Click here to view page 2 of the F table b. 0.025, n = 25, n = 11 Cick here to view page 3 of the table Click here to view page...
Determine the upper-tail critical values of F in each of the following two-tail tests. a. a = 0.02, n1 = 25, n2 = 10 b. a = 0.01, n1 = 25, n2 = 10 C. Q=0.10, n1 = 25, n2 = 10
Determine the upper-tail critical values of F in each of the following two-tail tests. a. alphaequals0.02, n1equals16, n2equals31 b. alphaequals0.05, n1equals16, n2equals31 c. alphaequals0.10, n1equals16, n2equals31
9.37 Determine the lower- and upper-tail critical values of x* for each of the following two-tailed tests: (a) α:-0.01, n;: 26 (b) α 0.05, n 17 (b) α 0.10, n 14
Determine the upper-tail critical value tα/2 in each of the following circumstances. a. 1 − α = 0.95, n=21 d. 1 − α = 0.95, n=48 b. 1 − α = 0.99, n=21 e. 1 − α = 0.90, n=13 c. 1 − α = 0.95, n=41 a. t equals ___? b. t equals ___? c. t equals ___? d t equals ___? e t equals ___? (Round to four decimal places as needed.)
Determine the upper-tail critical value ta/2 in each of the following circumstances. a. 1 - a=0.90, n = 14 b. 1-a = 0.95, n = 14 c. 1 - a=0.90, n = 34 d. 1 - c = 0.90, n = 67 e. 1 - a = 0.99, n = 22
answer a.to d. Determine the upper-tail critical value tu/2 in each of the following circumstances. a.1_ -0.99, n 10 b. 1-a-0.90, n 10 C. I-α: 0.99, n: 65 Click here to view page 1 of the table of critical values for the t distribution Click here to view page 2 of the table of critical d. 1- 0.99, n 17 e. 1-α:0.95, n 35 values for the t distribution at (Round to four decimal places as needed)
Determine the upper-tail critical value t Subscript alpha divided by 2tα/2 in each of the following circumstances. (round to four decimal places.) a.a. 1-α=0.90, n=34 d.d. 1−α=0.90, n=28 b.b. 1-−α=0.95, n=34 e.e. 1-α=0.99, n=57 c.c. 1-α=0.90, n=10
ROUND ANSWER TO FOUR DECIMAL PLACES Determine the upper-tail critical value ta/2 in each of the following circumstances. a. 1-a = 0.90, n = 65 b. 1 - a=0.95, n = 65 C. 1 - a=0.90, n=54 d. 1 - a=0.90, n = 26 e. 1 - a = 0.99, n = 36
Match the rules for rejecting HO at the right to the following tests One-tail test with lower reject region 1. test statistic > positive critical value One-tail test with upper reject region 2. test statistic < negative critical value 3 Two-tail test with lower and upper reject regions 3. test statistic outside interval (negative critical value, positive critical value) 4. pvalue < a For any test hypothesis, ANOVA, or Chi Squared, this rule for rejecting HO always applies