The passing play percentages of 10 randomly selected NCAA Division 1A college football teams for home and away games in the 2020dash2021 season are shown in the table. At alphaequals0.10, is there enough evidence to support the claim that passing play percentage is different for home and away games? Assume the samples are random and dependent, and the populations are normally distributed. Complete parts (a) through (f). College Home passing play percentage Away passing play percentage 1 45.5 48.2 2 34.8 47.3 3 50.9 53.2 4 56.8 56.2 5 54.0 28.6 6 36.2 40.2 7 46.8 51.5 8 46.1 55.7 9 48.1 59.3 10 66.8 53.3 Find the standardized test statistic t. tequals negative 0.20 (Round to two decimal places as needed.) Part 6 (d) Calculate the P-value. P-valueequals 0.845 (Round to three decimal places as needed.) Part 7 (e) The rejection regions for this test would be tless thanminus1.83 and tgreater than1.83, so the null hypothesis would not be rejected. Decide whether to reject or fail to reject the null hypothesis using the P-value. Compare your result with the result obtained using rejection regions. Are they the same? Fail to reject Reject the null hypothesis using the P-value. No, Yes, the results are not are the same as using the critical value approach