Two samples are randomly selected from each population. The sample statistics are given below. Find the P-value used to test the claim that mu 1equalsmu 2. Use alphaequals0.05. n 1 equals40, n 2 equals35, x overbar 1 equals12, x overbar 2 equals13, sigma 1 equals2.5, sigma 2 equals2.8
Hence we get P value = 0.1065 (rounded up to 4 decimal places)
Hope this will help you. Thank you :)
Two samples are randomly selected from each population. The sample statistics are given below. Find the...
Find the critical value, t 0 t0, to test the claim that mu 1 μ1 not equals ≠ mu 2 μ2. Two samples are randomly selected and come from populations that are normal. The sample statistics are given below. Assume that sigma Subscript 1 Superscript 2 σ21 not equals ≠ sigma Subscript 2 Superscript 2 σ22. Use alpha equals 0.02 . Use α=0.02. n 1 n1 equals =11, n 2 n2 equals =18, x overbar 1 x1 equals = 8.6...
Two samples are randomly selected from each population. The sample statistics are given below. Find the P-value used to test the claim that H, H2. Use c = 0.05. ng = 100, n2 = 125, X= 615, x2 = 600, 6, = 40,02 = 24 O A. 0.0005 OB. 0.5105 OC. 0.1015 OD. 0.0505 The following data represent the yields for a five-year CD for ten banks in city A and eight banks in city B. At the 0.05 level...
To construct a confidence interval for the difference between two population means mu 1 minus mu 2, use the formula shown below when both population standard deviations are known, and either both populations are normally distributed or both n 1 greater than or equals 30 and n 2 greater than or equals 30. Also, the samples must be randomly selected and independent. left parenthesis x overbar 1 minus x overbar 2 right parenthesis minus z Subscript c Baseline StartRoot StartFraction...
Suppose a random sample of nequals=100100 measurements is selected from a population with mean muμ and standard deviation sigmaσ. For each of the following values of muμ and sigmaσ, give the values of mu Subscript x overbarμx and sigma Subscript x overbar Baseline .and σx. a. muμequals=5, sigmaσequals=2 b. muμequals=25, sigmaσequals=100 c. muμequals=10 sigmaσequals=80 d. muμequals=5, sigmaσequals=190 a. mu Subscript x overbarμxequals=55 sigma Subscript x overbarσxequals=2.2 (Type an integer or a decimal.) Both of your answers are incorrect. For a...
Suppose you want to test the claim that µ1 < µ2. Two samples
are randomly selected from each population. The sample statistics
are given below. At a level of significance of α = 0.05, when
should you reject H0?
n1 = 35
n2 = 42
x̅1 = 29.05 x̅2 =
31.6
s1 =
2.9
s2 = 2.8
Suppose you want to test the claim that u1<p2. Two samples are randomly selected from each population. The sample statistics are given...
Here are summary statistics for randomly selected weights of newborn girls: n equals = 186 186, x overbar x equals = 27.7 27.7 hg, s equals = 6.2 6.2 hg. Construct a confidence interval estimate of the mean. Use a 95 95% confidence level. Are these results very different from the confidence interval 26.2 26.2 hg less than < mu μ less than < 28.2 28.2 hg with only 16 16 sample values, x overbar
Suppose a random sample of nequals25 measurements is selected from a population with mean mu and standard deviation sigma. For each of the following values of mu and sigma, give the values of mu Subscript x overbar and sigma Subscript x overbar Baseline . a. muequals12, sigmaequals5 b. muequals144, sigmaequals25 c. muequals24, sigmaequals20 d. muequals12, sigmaequals110
Consider the data to the right from two independent samples. Construct a 90 % confidence interval to estimate the difference in population means.Click here to view page 1 of the standard normal table. LOADING... Click here to view page 2 of the standard normal table. LOADING... x overbar 1 equals 43 x overbar 2 equals 51 sigma 1 equals 10 sigma 2 equals 14 n 1 equals 35 n 2 equals 40 The confidence interval is left parenthesis nothing comma...
24) Suppose you want to test the claim that H1> H2. Two samples are randomly selected from each population. The sample statistics are given below. At a level of significance of a = 0.10, when should you reject Ho? (8.1) n2 = 42 ni = 35 x1 = 29.23 $1= 2.9 x2 = 31.78 S2 = 2.8 A) Reject Ho if the standardized test statistic is more than 1.645. B) Reject Ho if the standardized test statistic is more than...
12. Test the claim that ul = u2. Two samples are randomly selected and come from populations that are normal. The sample statistics are given below. Assume that o2 equal o"2 (2). Use a = 0.05. nl=25 xbarl-30 .s1= 1.5 n2-30 xbar2-28 s2=1.9