The diameter of steel rods manufactured on two different extrusion machines is being investigated. Two random...
The diameter of steel rods manufactured on two different extrusion machines is being investigated. Two random samples of sizes n1 = 10 and n2 = 9 are selected, and the sample means and sample variances are 8.73 and 0.35 respectively for sample 1 and 8.68 and 0.40 respectively for sample 2. Find the lower bound of a 95% two-sided Cl on (01)2/(02)2
The diameter of steel rods manufactured on two different extrusion machines is being investigated. Two random samples of sizes n1 - 15 and n2 - 17 are selected, and the sample means and sample variances are 8.73 and 0.35 respectively for sample 1 and 8.68 and 0.40 respectively for sample 2. Find a 9096 lower-confidence bound on 01/02
The diameter of steel rods manufactured on two different extrusion machines is being investigated. Two random samples of sizes n1 = 10 and n2 = 9 are selected, and the sample means and sample variances are 8.73 and 0.35 respectively for sample 1 and 8.68 and 0.40 respectively for sample 2. Find the lower bound of a 95% two-sided CI on σ1/σ2 Use at least two decimal digits
Show work The diameter of steel rods manufactured on two different machines is being investigated. Two random samples of sizes ni = 15 and n2-17 are selected. Sample means and variances are x-8.73, s?-0.33,-2-8.68, s?-0.39. Round your answers to two decimal places (e.g. 98.76) (a) Construct a 90% two-sided confidence interval on ?14 (b) Construct a 95% two-sided confidence interval on ? /of: (c) Construct a 90% lower-sided confidence interval ?75
Hypothesis Testing_03 (two independent samples) The diameter of steel rods manufactured on two different extrusio steel rods manufactured on two different extrusion machines is being investigated. Two random samples of sizes , 15 and 17 are selected and the sample means and sample variances are sf = 0.35, 12 = 8.68, and s} = 0.40, respectively. e sample means and sample variances are *; -8.73 d. Write down null and alternative hypotheses to test if the machines produce rods with...
We want to investigate the diameter of steel rods that are manufactured on two different sites. We pick two different random samples of sizes n1 = n2 = 15. The sample means are X1 = 6.2, X2 = 7.8, respectively. The sample variances are s 2 1 = 4 and s 2 2 = 6.25. Assume that both sites produce rods of diameter that is normally distributed with the same standard deviation σ1 = σ2. Answer the following questions. (a)...
Question 3: Two sample hypothesis testing We want to investigate the diameter of steel rods that are manufactured on two different sites. We pick two different random samples of sizes ni = n2 = 15. The sample means are X1 = 6.2, X2 = 7.8, respectively. The sample variances are sî = 4 and s2 = 6.25. Assume that both sites produce rods of diameter that is normally distributed with the same standard deviation 01 = 02. Answer the following...
Please circle all final answers and indicate which portion you are working on. Will rate for correct answers. Please show all work. Thank you! 10.2.3 GO Tutorial The diameter of steel rods manufactured on two different extrusion machines is being investigated. Two random samples of sizes nj = 15 and n2 = 17 are selected, and the sample means and sample variances are Ij = 8.70, sỉ = 0.35, 72 = 8.68, sź = 0.40, respectively. Assume that o =...
12 marks Let independent random samples of sizes n and n2 be taken respectively from two normal distributions with unknown means 1 and 2 and unknown variances oand o. Denote the two samples by . . ,Jn, and y,... , yn2: Which have means T and T, and sample variances s and s2, respectively (a) 4 marks Show that when of = o2, the likelihood ratio test statistic for testing Ho 12 against H 2 can be written as T2...
The melting points of two alloys used in formulating solder were investigated by melting 21 samples of each material. The sample mean and standard deviation for alloy 1 was 420.48 and 2.34 respectively, and for alloy 2 they were 425 and 2.5 respectively. Do the sample data support the claim that both alloys have the same melting point? Use a fixed-level test with alpha=0.05 and assume that both populations are normally distributed and have the same standard deviation. Provide the...