How do I answer this question?

The Ellington Dukes are a minor-league baseball team in Ellington, Georgia. As with most other minor-lea teams, the Dukes rely heavily on promotions to bring fans to the ballpark. These promotions are typically aimed at fans of specific ages. The management for the Dukes has planned its current promotional sched according to the following estimates: 15% of fans attending Dukes games are ages 0 to 12, 10% are ages to 18, 30% are ages 19 to 35, 25% are ages 36 to 55, and 20% are over 55. A statistical consulting rm for the Dukes surveyed a random sample of 150 fans attending Dukes games order to see if these estimates are accurate. The observed frequencies in the sample of 150 for each of th age categories are given in the top row of numbers in Table 1 below. The second row of numbers contain: the frequencies expected for a random sample of 150 fans if the Dukes' management's estimates are accurate. The bottom row of numbers in Table 1 contains the values 2 (f0 _fE) = (Observed frequency - Expected frequency)2 fE Expected frequency for each of the age categories. Fill in the missing values of Table 1. Then, using the 0.10 level of significance, perform a test of the hypothesis that the management's estimates are accurate. Then complete Table 2. Round your responses for the expected frequencies in Table 1 to at least two decimal places. Round your 2 (f0 '13?) f5 specied. Send data to Excel responses in Table 1 to at least three decimal places. Round your responses in Table 2 as Table 1: Information about the Sample Age group Table 2: Summary of the Hypothesls Test _Choose one) 7 The value of the test statistic: (Round your answer to at least two decimal places.) The critical value for a test at the 0.10 level of signicance: (Round your answer to at least two decimal places.) Can we conclude that the management's original estimates for the age distribution of fans attending Dukes games are inaccurate? Use the 0.10 level of signicance