A. Find the test statisticB. What are the critical valuesC. What is the p-value Critical Values for the t Distribution.Critical Values of tFor a particular number of degrees of freedom, entry representsthe critical value of t corresponding to the cumulative probability(1 - a) and a specified upper-tail area (a).Degrees ofFreedom2345678910111213141516171819202122232425260.750.251.00000.81650.76490.74070.72670.71760.71110.70640.70270.69980.69740.69550.69380.69240.69120.69010.68920.68840.68760.68700.68640.68580.68530.68480.68440.6840ស.៩១..0.90Cumulative Probabilities0.103.07771.88561.63771.53321.47591.43981.41491.39681.38301.37221.36341.35621.35021.34501.34061.33681.33341.33041.33041.32771.3253......1.32321.32121.31951.31781.31631.3150131370.950.975Upper-Tail Areas0.02512.70624.30273.18242.77642.57060.056.31382.92002.35342.13182.01501.94321.89461.85951.83311.81251.79591.78231.77091.76131.75311.74591.73961.73411.72911.72471.72071.71711.71391.71091.70811.7056170332.44692.36462.30602.26222.22812.20102.17882.16042.14482.13152.11992.10982.10092.09302.08602.07962.07392.06872.06392.05952.0555205100.990.0131.82076.96464.54073.74693.36493.14272.99802.89652.82142.76382.71812.68102.65032.62452.60252.58352.56692.55242.53952.52802.51772.50832.49992.49222.48512.4786317330t0.9950.00563.65749.92485.84094.60414.03223.70743 49953.49953.35543.24983.16933.10583.05453.01232.97682.94672.92082.89822.87842.86092.84532.83142.81882.80732.79692.78742.77873.7707-Critical Values for the t Distribution.2Degrees ofFreedom4950515253545556575859606162636465666768697071727374757677787980810.750.250.67950.67940.67930.67920.67910.67910.67900.67890.67880.67870.67870.67860.67850.67850.67840.67830.67830.67820.67820.67810.67810.67800.67800.67790.67790.67780.67780.67770.67770.67760.67760.67760.67750.900.101.29911.29871.29841.29801.29771:23111.29741.29711.29691.29661.29631.29611.29581.29561.29541.29511.29491.29471.29451.29431.29411.29391.29381.29361.29341.29331.29311.29291.29281.29261.29251.29241.29221.2921Cumulative Probabilities0.950.975Upper-Tail Areas0.051.67661.67591.67531.67471.67411.0/411.67361.67301.67251.67201.6716You1.67111.67061.67021.66981.66941.66901.66861.66831.66791.66761.66721.66691.66661.66631.66601.66571.66541.66521.66491.66461.66441.66411.66390.0252.00962.00862.00762.00662.00572.00492.00402.00322.00252.00172.00102.00031.99961.99901.99831.99771.99711.99661.99601.99551.99491.99441.99391.99351.99301.99251.99211.99171.99131.99081.99051.99011.98970.990.012.40492.40332.40172.40022.39882.39742.39612.39482.39362.39242.39122.39012.38902.38802.38702.38602.38512.38422.38332.38242.38162.38082.38002.37932.37852.37782.37712.37642.37582.37512.37452.37392.37330.9950.0052.68002.67782.67572.67372.67182.0/102.67002.66822.66652.66492.66332.66182.66032.65892.65752.65612.65492.65362.65242.65122.65012.64902.64792.64692.64592.64492.64392.64302.64212.64122.64032.63952.63872.6379- X The waiting time to check out of a supermarket has had a population mean of 8.89 minutes. Recently, in an effort to reduce the waiting time, the supermarket has experimented with a system in which there is a single waiting line with multiple checkout servers. A sample of 60customers was selected, and their mean waiting time to check out was 7.83 minutes with a sample standard deviation of 4.8 minutes. Complete parts (a) through (d).Click here to view page 1 of the critical values for the t DistributionClick here to view page 2 of the critical values for the t Distribution.a. At the 0.10 level of significance, using the critical value approach to hypothesis testing, is there evidence that the population mean waiting time to check out is less than 8.89 minutes?What are the null and alternative hypotheses for this test?O A. Ho: μ≤7.83H₁:μ> 7.83O D. Ho: μ²7.83H₁: μ<7.83What is the test statistic for this test?(Round to four decimal places as needed.)O B. Ho: μ≤8.89H₁: μ> 8.89CO E. Ho: μ> 8.89H₁: μ≤8.89C. Ho:μ ≥8.89H₁: μ<8.89OF. Ho: μ<7.83H₁:μ ≥7.83

Sample size, Sample mean, Sample standard deviation,

Answered: A. Find the test statistic B. What are…

Math

Statistics

A. Find the test statistic B. What are the critical values C. What is the p-value

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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Explain how to find the critical values for a t-distribution. Click the icon to view the t-distribution table. Give the first step. Choose the correct answer below. O A. Identify the level of significance and the degrees of freedom, d.f. =n-1. 2 O B. Identify the level of significance 1- a and the degrees of freedom, d.f. = n. c. Identify the level of significance a and the degrees of freedom, d.f. = n-1. 1-a O D. Identify the level of significance and the degrees of freedom, d.f. = n. 2 Find the critical value(s) using the given t-distribution table in the row with the.correct degrees of freedom. column with a V sign. If the hypothesis test is left-tailed, use the "One tail, a" "Two tails, "Two tails, a" "One tail, 5
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Explain how to find the critical values for a t-distribution. Click the icon to view the t-distribution table. Give the first step. Choose the correct answer below. O A. Identify the level of significance 2 and the degrees of freedom, d.f. = n-1. O B. Identify the level of significance 1-a and the degrees of freedom, d.f. = n. c. Identify the level of significance a and the degrees of freedom, d.f. = n- 1. 1-a O D. Identify the level of significance and the degrees of freedom, d.f. n. Find the critical value(s) using the given t-distribution table in the row with the correct degrees of freedom. If the hypothesis test is left-tailed, use the "One tail, a" column with a negative sign. If the hypothesis test is right-tailed, use the "One tail, a" column with a positive sign. If the hypothesis test is two-tailed, use the "Two tails, a" column with a negative and a positive sign.
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