15)
Claim: The amount dispensed by the new machine have a smaller standard deviation.
Sample size = n = 24
Sample standard deviation = s = 21
The null and alternative hypothesis is
Test statistic is
Critical value = 35.172
( From chi-square table)
Test statistic < Critical value we fail to reject the null hypothesis.
Conclusion:
The amount dispensed by the new machine has NOT a smaller standard deviation.
US manager of a plant hos. of X, the number of emnt- 15. A machine dispenses...
8 15. A machine dispenses a liquid drug into bottles in such a way that the standard on of the contents is 54 milliliters. A new machine is tested on a sample of 24 containers and the standard deviation for this sample group is 1 At the 500 ound to be 21 milliliters o level of significance, test the claim that the amounts dispensed by the new e ve asmaller standard deviation (use 2 - distribution for analysis). (7 points)....
16. The Bank of New England is concerned about the amount of debt being accrued by customers using its credit cards. The Board of directors decided to install an expensive monitoring system if the mean for all of the bank's customers is greater than $2000. The bank randomly selected 100 credit card holders and determined the amounts they charged. For this sample group the mean is $2177 and standard deviation is $843. Use 0.025 level of significance to test the...
16. customers monitoring syste bank Th e Bank of New England is concerned about the amount of debt being accrued by using its credit cards. The Board of directors decided to install an expensive m if the mean for all of the bank's customers is greater than $2000. The randomly selected 100 credit card holders and determined the amounts they charged. . For this sample group the mean is $2177 and standard deviation is $843. Use Oz5 level of significance...
machine dispenses a liquid drug into bottles in such a way that the s ners and the standard deviation trt tis mownmachine is totnd to be 21 milliliters. 15. A sample of 24 At th machine have a smaller standard dev e 5% level of significance, test the claim that the amounts dispensed by the new iation (use 2 - distribution for analysis). (7 points).
ls The Bunk of New England is concerned about the amount of debt being accrued by customers using its credit cards. The Board of directors decided to install an expensive monitoring system if the mean for all of the bank's customers is greater than $2000. The bank randomly selected 100 credit card holders and determined the amounts they charged. For this sample group the mean is S2177 and standard deviation is $843. Use 025 level of significance to test the...
ls The Bunk of New England is concerned about the amount of debt being accrued by customers using its credit cards. The Board of directors decided to install an expensive monitoring system if the mean for all of the bank's customers is greater than $2000. The bank randomly selected 100 credit card holders and determined the amounts they charged. For this sample group the mean is S2177 and standard deviation is $843. Use 025 level of significance to test the...
16. The Bank of New England is concerned about the amount of debt being accrued by customers using its credit cards. The Board of directors decided to install an expensiv monitoring system if the mean for all of the bank's customers is greater than $2000. Th bank randomly selected 100 credit card holders and determined the amounts the charged. For this sample group the mean is $2210 and standard deviation is $800. U 0.02 level of significance to test the...
Please answer this question FULLY. There are THREE correct
answers. Please answer in the form of A, B, C
Please do not answer if you don't plan to answer fully.
Assume that a simple random sample has been selected from a normally distributed population and test the given claim. State the final conclusion that addresses the original claim and select three correct choices. A machine dispenses a liquid drug into bottles in such a way that the standard deviation of...
THERE IS QUESTION AND ANSWERS FOR #36 AND #37.... I
HAVE GIVEN U THE ANSWERS....I JUST NEED THE STEP BY STEP
SOLUTION.
Use the traditional method to test the given hypothesis. Assume that the population is normally distributed and that the sample has been randomly selected. 36) A machine dispenses a liquid drug into bottles in such a way that the standard deviation of 36) the contents is 81 milliliters. A new machine is tested on a sample of 24...
A vending machine dispenses coffee, and a random sample of 27 filled cups have contents with a mean of 7.14 oz and a standard deviation of .17 oz. Use a .05 significance level to test the claim that the true mean fill for all cups is greater than 7 oz. You may assume a normal population (n < 30 here; assume that assumption was checked). Fill in and show calculations. Ho S.V. Ha Dec. T.S. Concl. R.R. (draw and label...