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- The accuracy of a coin-counter machine is gauged to accept nickels with a mean diameter of millimeters 21.21 mm. A sample of 42 nickles was drawn from a reported defective coin-counter machine located near a school. The sample had a sample mean of 21.214 mm and sample standard deviation 0.01 mm. Test the claim that the mean nickel diameter accepted by this coin-counter machine is greater than 21.21 mm. Test at the 0.1 significance level. (a) Identify the correct alternative hypothesis H a H a : μ < 21.21 μ < 21.21 μ = 21.21 μ = 21.21 μ > 21.21 μ > 21.21 Give all answers correct to 4 decimal places. (b) The test statistic value is: (c) Using the Traditional method, the critical value is: (d) Based on your answers above, do you: Fail to reject H 0 H 0 Reject H 0 H 0 (e) Explain your choice in the box below. (f) Based on your work above, choose one of the following conclusions of your test: There is not sufficient evidence to support…Total plasma volume is important in determining the required plasma component in blood replacement therapy for a person undergoing surgery. Plasma volume is influenced by the overall health and physical activity of an individual. Suppose that a random sample of 44 male firefighters are tested and that they have a plasma volume sample mean of x = 37.5 ml/kg (milliliters plasma per kilogram body weight). Assume that ? = 7.50 ml/kg for the distribution of blood plasma. a) When finding an 99% confidence interval, what is the critical value for confidence level? (Give your answer to two decimal places.)zc = b) Find a 99% confidence interval for the population mean blood plasma volume in male firefighters. What is the margin of error? (Round your answers to two decimal places.) lower limit= upper limit= margin of error= c) Find the sample size necessary for a 99% confidence level with maximal margin of error E = 2.50 for the mean plasma volume in male firefighters. (Round up to the…The accuracy of a coin-counter machine is gauged to accept nickels with a mean diameter of millimeters 21.21 mm. A sample of 36 nickles was drawn from a reported defective coin-counter machine located near a school. The sample had a sample mean of 21.215 mm and sample standard deviation 0.011 mm.Test the claim that the mean nickel diameter accepted by this coin-counter machine is greater than 21.21 mm. Test at the 0.1 significance level.(a) Identify the correct alternative hypothesis HaHa: μ<21.21μ<21.21 μ>21.21μ>21.21 μ=21.21μ=21.21 Give all answers correct to 4 decimal places.(b) The test statistic value is: (c) Using the Traditional method, the critical value is: (d) Based on your answers above, do you: Fail to reject H0H0 Reject H0H0 (e) Explain your choice in the box below.(f) Based on your work above, choose one of the following conclusions of your test: There is not sufficient evidence to warrant rejection of the claim The sample data supports the claim…
- The accuracy of a coin-counter machine is gauged to accept nickels with a mean diameter of millimeters 21.21 mm. A sample of 36 nickles was drawn from a reported defective coin-counter machine located near a school. The sample had a sample mean of 21.215 mm and sample standard deviation 0.011 mm.Test the claim that the mean nickel diameter accepted by this coin-counter machine is greater than 21.21 mm. Test at the 0.1 significance level.(a) Identify the correct alternative hypothesis HaHa: μ<21.21μ<21.21 μ>21.21μ>21.21 μ=21.21μ=21.21 Give all answers correct to 4 decimal places.(b) The test statistic value is: (c) Using the Traditional method, the critical value is: (d) Based on your answers above, do you: Fail to reject H0H0 Reject H0H0 (e) Explain your choice in the box below.(f) Based on your work above, choose one of the following conclusions of your test: There is not sufficient evidence to warrant rejection of the claim The sample data supports the claim…The accuracy of a coin-counter machine is gauged to accept nickels with a mean diameter of millimeters 21.21 mm. A sample of 36 nickles was drawn from a reported defective coin-counter machine located near a school. The sample had a sample mean of 21.215 mm and sample standard deviation 0.011 mm.Test the claim that the mean nickel diameter accepted by this coin-counter machine is greater than 21.21 mm. Test at the 0.1 significance level.(a) Identify the correct alternative hypothesis HaHa: μ<21.21μ<21.21 μ>21.21μ>21.21 μ=21.21μ=21.21 Give all answers correct to 4 decimal places.(b) The test statistic value is: (c) Using the Traditional method, the critical value is: (d) Based on your answers above, do you: Fail to reject H0H0 Reject H0The accuracy of a coin-counter machine is gauged to accept nickels with a mean diameter of millimeters 21.21 mm. A sample of 39 nickles was drawn from a reported defective coin-counter machine located near a school. The sample had a sample mean of 21.21 mm and sample standard deviation 0.011 mm.Test the claim that the mean nickel diameter accepted by this coin-counter machine is greater than 21.21 mm. Test at the 0.1 significance level.(a) Identify the correct alternative hypothesis HaHa: μ>21.21μ>21.21 μ=21.21μ=21.21 μ<21.21μ<21.21 Give all answers correct to 4 decimal places.(b) The test statistic value is: (c) Using the Traditional method, the critical value is: (d) Based on your asnwers above, do you: (i) Reject H0H0 (ii) Fail to reject H0H0. Explain your choice in the box below.e) Based on your work above, choose one of the following conclusions of your test: (i) the sample data supports the claim, (ii) there is not sufficient evidence to support the claim,…
- The background concentration of a chemical in soil was measured on ten random specimens of soil from an uncontaminated area. The measured concentrations, in mg/kg, are: 1.4, 0.6, 1.2, 1.6, 0.5, 0.7, 0.3, 0.8, 0.2, and 0.9. Soil from a neighboring area will be declared “contaminated” if test specimens contain a chemical concentration higher than the upper 99% confidence limit of the background level. What is the cleanup target concentration?The accuracy of a coin-counter machine is gauged to accept nickels with a mean diameter of millimeters 21.21 mm. A sample of 36 nickles was drawn from a reported defective coin-counter machine located near a school. The sample had a sample mean of 21.213 mm and sample standard deviation 0.007 mm. Test the claim that the mean nickel diameter accepted by this coin-counter machine is greater than 21.21 mm. Test at the 0.01 significance level. (a) Identify the correct alternative hypothesis Ha : μ<21.21 μ=21.21 μ>21.21 Give all answers correct to 4 decimal places. (b) The test statistic value is: (c) Using the Traditional method, the critical value is: (d) Based on your asnwers above, do you: (i) Reject H0 (ii) Fail to reject H0A sample of 100 customers was selected and found that 40 customers had call waiting. Questions Estimate with 90% confidence level the population proportion. Give the answers using three decimals. Do NOT transform the results to percentage. a. Determine the sample proportion. b. Determine the standard error of proportion. Cc. Determine the Eritical value. d. Give the lower limit of the confidence interval. e. Give the upper limit of the confidence interval.
- The accuracy of a coin-counter machine is gauged to accept nickels with a mean diameter of millimeters 21.21 mm. A sample of 45 nickles was drawn from a reported defective coin-counter machine located near a school. The sample had a sample mean of 21.214 mm and sample standard deviation 0.009 mm. Test the claim that the mean nickel diameter accepted by this coin-counter machine is greater than 21.21 mm. Test at the 0.05 significance level. (a) Identify the correct alternative hypothesis HaHa: μ>21.21μ>21.21 μ=21.21μ=21.21 μ<21.21μ<21.21 Give all answers correct to 4 decimal places. (b) The test statistic value is: (c) Using the Traditional method, the critical value is: (d) Based on your answers above, do you: Reject H0H0 Fail to reject H0H0 (e) Explain your choice. (f) Based on your work above, choose one of the following conclusions of your test: The sample data supports the claim There is not sufficient evidence to warrant rejection of the claim There is not sufficient…A confidence interval for a population mean has a length of 20 and a sample mean of 60. Obtain the confidence interval and determine the margin of error.Fuel Economy A company with a large fleet of cars hopes to keep gasoline cost down and sets a goal of attaining a fleet average of greater than 26 miles per gallon. To see if their goal is being met, they check the gasoline usage of 50 company trips, finding a mean of 27.01 miles per gallon. Define the relevant parameter, state the null and alternative hypothesis, and test at the 5% significance level to see whether this sample provides evidence that the company is meeting its goal. The standard error from the randomization distribution under the null hypothesis is SE = 0.68.