Consider the test of H0:σ2=10 against H1:σ2>10. What is the
critical value for the test statistic
X02 for the significance level
α=0.005 and sample size n=20?
Give your answer with two decimal places (e.g. 98.76).
Consider the test of H0:σ2=10 against H1:σ2>10. What is the critical value for the test statistic...
Consider the test of H0:σ^2=7 against H1:σ^2>7. What is the critical value for the test statistic X02 for the significance level α=0.05 and sample size n=19? Give your answer with two decimal places (e.g. 98.76). Enter your answer in accordance to the question statement Thank you!
Consider the test of Ho σ2-9 against H 1: σ. 9 what are the cntical values for the test statistic XS2 for n= 19 the significance level α=0.05 Order your answers increasingly. Give your answers with two decimal places (e.g. 98.76) A rivet is to be inserted into a hole. A random sample of parts is selected and the hole diameter is measured. The sample standard deviation is S = 0.008 millimeters. Is there strong evidence to indicate that the...
Consider the test of H0 : σ2-5 against H1 : σ2 < 5. Approximate the P-value for the following test statistic. 215.2 and n 12 0.01 < P-value < 0.05 0.25< P-value 0.75 0.5< P-value < 0.9 0.1 < p-value < 0.5 O 0.05<P-value< 0.09
Consider the hypothesis test H0:μ1=μ2 against H1:μ1<μ2 with known variances σ1=10 and σ2=5. Suppose that sample sizes n1=10 and n2=15 and that x¯1=14.2 and x¯2=19.7. Use α=0.05. Font Paragraph Styles Chapter 10 Section 1 Additional Problem 1 Consider the hypothesis test Ho : = 12 against HI : <H2 with known variances = 10 and 2 = 5. Suppose that sample sizes nj = 10 and 12 = 15 and that I = 14.2 and 72 = 19.7. Use a...
Consider the hypothesis test H0: σ1 = σ2 against H1: σ^21 ≠ σ^22 with known variances s1 ^2= 2.3 and s^2 2 = 1.9. Suppose that sample sizes n1 = 15 and n2 = 15. Use α = 0.05. a. Parameter of Interest b. Null and Hypothesis c. test statistic d. reject Ho if e. computation f. conclusion
A hypothesis will be used to test that a population mean equa value for the test statistic Zo for the significance level of 0.005? against the alternative that the population mean is less than 8 with known variance . what is the critical Round your answer to two decimal places (e.g. 98.76)
Determine (a) the χ2 test statistic, (b) test degrees of freedom, (c) the critical value using α=0.05, and (d) test the hypothesis at the α=0.05 level of significance. Outcome Observed Expected A 18 20 B 18 20 C 22 20 D 22 20 H0:Pa=Pb=Pc=Pd=1/4 H1: at least one of the proportions is different from the others. (a)test statistics is 0.8 (b) There are 3 degrees of freedom (c) The critical value is X ?? (round three decimal places as needed)...
#1 part A.) To test H0: μ=100 versus H1: μ≠100, a random sample of size n=20 is obtained from a population that is known to be normally distributed. Complete parts (a) through (d) below. (aa.) If x̅=104.4 and s=9.4, compute the test statistic. t0 = __________ (bb.) If the researcher decides to test this hypothesis at the α=0.01 level of significance, determine the critical value(s). Although technology or a t-distribution table can be used to find the critical value, in...
P-value is the probability, computed assuming H0 is true, that the test statistic would take a value as extreme or more extreme than that actually observed. Given the sample at hand, it is the smallest level of significance at which H0 would be rejected. It depends on the sample (hypotheses as well) and is hence also a test statistic. Generate 50 samples of size n=10 from a normal distribution with mean μ=1 and variance σ2=4. For each sample, use the...
You wish to test the following claim at a significance level of α=0.05 H0:p=0.65 H1:p≠0.65 You obtain a sample of size n=684 in which there are 436 successful observations. What is the test statistic for this sample? (Report answer accurate to 3 decimal places.)