One of the important features of a camera is the battery life as measured by the number of shots taken until the battery needs to be recharged. The data shown in the table below contain the battery life of 10 subcompact and 10 compact cameras. Complete parts (a) through (b). Subcompact Compact 48 29 37 34 45 69 50 51 60 57 49 21 32 50 57 23 37 31 44 61 a. Assuming that the population variances from both types of digital cameras are equal, is there evidence of a difference in the mean battery life between the two types of cameras? Use a = 0.01. Ho- There is evidence that the means differ. b. Determine the p-value in (a) and interpret its meaning. p-value = (Round to two decimal places as needed.) Interpret the p-value. Choose the correct answer below. O A. The probability of obtaining a sample that yields a t test statistic farther away from 0 in the negative direction than the computed test statistic if there is no difference in the mean battery life between the two types of digital cameras. O B. The probability of obtaining a sample that yields a t test statistic farther away from 0 in either direction than the computed test statistic if there is no difference in the mean battery life between the two types of digital cameras. O C. The probability of obtaining a sample that yields a t test statistic farther away from 0 in the positive direction than the computed test statistic if there is no difference in the mean battery life between the two types of digital cameras