point(s) possible The accompanying data table lists the magnitudes of 50 earthquakes measured on the Richter scale. Test the claim that the population of earthquakes has a mean magnitude greater than 1.00. Use a 0.01 significance level. Identify the null hypothesis, alternative hypothesis, test statistic, P-value, and conclusion for the test. Assume this is a simple random sample. Click the icon to view the sample data. -X Magnitudes of 50 earthquakes O A. Ho: H = 1.00 in magnitude Magnitude of Earthquake Hy: H # 1.00 in magnitude 0.690 0.740 0.640 0.390 0.700 2.200 1.980 0.640 1.220 0.200 1.460 O C. Ho: H # 1.00 in magnitude 1.640 1.310 2.950 0.900 1.760 1.010 1.260 0.000 0.650 1.620 1.830 0.990 1.560 0.420 1.280 0.830 1.340 0.540 1.250 H,: H = 1.00 in magnitude 0.920 1.000 0.790 0.790 1.440 1.000 2.240 2.500 1.790 1.250 1.490 0.840 1.420 1.000 1.250 1.420 1.350 0.930 0.400 1.390 Identify the test statistic. t= (Round to two decimal places as needed.) Identify the P-value. Print Done The P-value is . (Round to three decimal places as need Choose the correct answer below. O A. Fail to reject Ho. There is sufficient evidence to conclude that the population of earthquakes has a mean magnitude greater than 1.00. O B. Reject Ho. There is sufficient evidence to conclude that the population of earthquakes has a mean magnitude greater than 1.00. O C. Fail to reject Ho. There is insufficient evidence to conclude that the population of earthquakes has a mean magnitude greater than 1.00. O D. Reject Ho. There is insufficient evidence to conclude that the population of earthquakes has a mean magnitude greater than 1.00