1. The test statistic is(Round to two decimal places as needed.) 2. Determine the critical value(s) (Round to three decimal places as needed) Conduct the hypothesis test and provide the test statistic and the critical value, and state the conclusion.A company claims that its packages of 100 candies are distributed with the following color percentages: 15% red, 22% orange, 14% yellow, 6% brown, 26% blue, and 17% green. Use the given sample data to test theclaim that the color distribution is as claimed. Use a 0.01 significance level.Click the icon to view the color counts for the candy in the package.Click here to view the chi-square distribution table.Chi-square distribution tableCandy Package CountsThe test statistic is(Round to two decimal places as needed.)Candy CountsNumber in PackageArea to the Right of the Critical ValueDegrees ofFreedomColor0.9950.990.9750.950.900.10Red1110.0010.0040.0162.706Orange2720.0100.0200.0510.1030.2114.605Yellow80.0720.1150.2160.3520.5846.251Brown1040.2070.2970.4840.7111.0647.779Blue270.4120.5540.8311.1451.6109.236Green1760.6760.8721.2371.6352.20410.64570.9891.2391.6902.1672.83312.0171.3441.6462.1802.7333.49013.362PrintDone1.7352.0882.7003.3254.16814.684102.1562.5583.2473.9404.86515.987

1. Test statistic From the given information, The test statistic is, (Oi-Ei)^2/Ei=7.48 rounded to two decimals.2. Critical value: level of significance=0.01 df=number of categories-1=6-1=5 Critical value=15.086, from the excel function, =CHISQ.INV.RT(0.01,5)