You may need to use the appropriate technology to answer this question.Guitars R.US has three stores located in three different areas. Random samples of the sales of the three stores (in $1,000) are shown below. Please note the sample sizes are not equal.Store 18779°FSunny77789182Store 2 Store 387Ho: Store 1H₂:88(a) Compute the overall mean.84.2583O Ho: store 1 =Ha: "Store 186#O Ho: Store 1 Store 2Ha: "Store 1= "Store(b) State the null and alternative hypotheses to test for difference in the population mean sales among the three stores.O Ho: Store 1 # #Store 2 *H₂: At least two of the#Store 2O Ho: At least twoHa: "Store 1 =2 =79=84Store 3store means are different.Store 2 =Store 2 *89Store 2Store 2Store 3At least two of the store means are different.Store 3Store 3Source of VariationStore 3Store 3of the store means are different.Store 2 = Store 3(c) Show the complete ANOVA table for this test including the test statistic. (Round your mean square within treatments to four decimal places and your F statistic to two decimal places.)Sum of Squares Degrees of Freedomf5f6✔f7♫+Mean Squarefg8IAAfgFPhpDIIf10DDIDof12Cinsertprt scCdeletehome4x Dend1:27 PM10/16/2022pg up (0)Store TStore zStore SH: At least two of the store means are different.aO Ho: Store 1 =79°FSunnyStore 2 = Store 3# Store 3Ha: Store 1 * Store 2#оно: At least two of the store means are different.Ha: "Store 1 = Store 2 = Store 3Source of Variation Sum of SquaresBetween Treatments(c) Show the complete ANOVA table for this test including the test statistic. (Round your mean square within treatments to four decimal places and your F statistic to two decimal places.)Within TreatmentsTotal100Degrees of FreedomMean Square(d) The null hypothesis is to be tested at a 0.05 level of significance. Determine the critical value for this test. (Round your answer to two decimal places.)*verrestion4606900What do you conclude?O We should reject Ho and therefore we cannot conclude there is a significant difference among the mean sales of the three stores.O We should reject Ho and therefore we can conclude there is a significant difference among the mean sales of the three stores.O We should not reject Ho and therefore we can conclude there is a significant difference among the mean sales of the three stores.We should not reject Ho and therefore we cannot conclude there is a significant difference among the mean sales of the three stores.0(e) Determine the p-value and use it for the test. (Round your answer to three decimal places.)The p-value =Since this is greater than ✔ the significance level we should not reject H and conclude that there is notdifference among the mean sales at the three stores.hpA"W26sufficient évidence in the data to suggest a significant@xb1:28 P10/16/202

Question

You may need to use the appropriate technology to answer this question.Guitars R.US has three stores located in three different areas. Random samples of the sales of the three stores (in $1,000) are shown below. Please note the sample sizes are not equal.Store 18779°FSunny77789182Store 2 Store 387Ho: Store 1H₂:88(a) Compute the overall mean.84.2583O Ho: store 1 =Ha: &#34;Store 186#O Ho: Store 1 Store 2Ha: &#34;Store 1= &#34;Store(b) State the null and alternative hypotheses to test for difference in the population mean sales among the three stores.O Ho: Store 1 # #Store 2 *H₂: At least two of the#Store 2O Ho: At least twoHa: &#34;Store 1 =2 =79=84Store 3store means are different.Store 2 =Store 2 *89Store 2Store 2Store 3At least two of the store means are different.Store 3Store 3Source of VariationStore 3Store 3of the store means are different.Store 2 = Store 3(c) Show the complete ANOVA table for this test including the test statistic. (Round your mean square within treatments to four decimal places and your F statistic to two decimal places.)Sum of Squares Degrees of Freedomf5f6✔f7♫+Mean Squarefg8IAAfgFPhpDIIf10DDIDof12Cinsertprt scCdeletehome4x Dend1:27 PM10/16/2022pg up (0)Store TStore zStore SH: At least two of the store means are different.aO Ho: Store 1 =79°FSunnyStore 2 = Store 3# Store 3Ha: Store 1 * Store 2#оно: At least two of the store means are different.Ha: &#34;Store 1 = Store 2 = Store 3Source of Variation Sum of SquaresBetween Treatments(c) Show the complete ANOVA table for this test including the test statistic. (Round your mean square within treatments to four decimal places and your F statistic to two decimal places.)Within TreatmentsTotal100Degrees of FreedomMean Square(d) The null hypothesis is to be tested at a 0.05 level of significance. Determine the critical value for this test. (Round your answer to two decimal places.)*verrestion4606900What do you conclude?O We should reject Ho and therefore we cannot conclude there is a significant difference among the mean sales of the three stores.O We should reject Ho and therefore we can conclude there is a significant difference among the mean sales of the three stores.O We should not reject Ho and therefore we can conclude there is a significant difference among the mean sales of the three stores.We should not reject Ho and therefore we cannot conclude there is a significant difference among the mean sales of the three stores.0(e) Determine the p-value and use it for the test. (Round your answer to three decimal places.)The p-value =Since this is greater than ✔ the significance level we should not reject H and conclude that there is notdifference among the mean sales at the three stores.hpA&#34;W26sufficient évidence in the data to suggest a significant@xb1:28 P10/16/202

Accepted Answer

Given:

Store 1
Store 2
Store 3

87
87
79

77
88
84

78
83
89

91
86

82