Answer the following based on the data in red please Given Data The following table shows the actual number of miles driven for 50 vehicles at the time of transmission failure. \begin{tabular}{|l|l|l|l|l|} \hline \multicolumn{5}{|c|}{ Miles } \\ \hline 63504 & 70185 & 55169 & 91946 & 83638 \\ \hline 93671 & 72288 & 88376 & 80397 & 60121 \\ \hline 64678 & 76418 & 68941 & 32130 & 63065 \\ \hline 64294 & 87702 & 36517 & 120691 & 66516 \\ \hline 39230 & 40467 & 83256 & 96910 & 71374 \\ \hline 66517 & 72957 & 122813 & 61032 & 112715 \\ \hline 91293 & 135916 & 50542 & 115377 & 60204 \\ \hline 32073 & 92299 & 25819 & 76285 & 75208 \\ \hline 34227 & 78657 & 75317 & 35627 & 80602 \\ \hline 83314 & 88361 & 61503 & 97044 & 66112 \\ \hline \end{tabular} Construct a histogram of the data. Find the median, mean, standard deviation, and standard error. (Round your answers to the nearest whole number.) Median mi Mean mi Standard deviation mi Standard error mi nearest whole number.) mi to mi Interpret the interval in context. After driving for some number of miles in this interval, 95% of all vehicles will experience transmission failure. We are 95% confident that the population mean number of miles driven before transmission failure is between these values. We are driving for some number of miles in this interval, 95% of vehicles from this sample experienced transmission failure. Went that the population mean number of miles driven before transmission failure is outside this interval. Discussion The mean is ( age of brakes number of doors on the vehicle type of tires on the vehicle the proportion of all vehicles that experience transmission failures engine failure data for this and other manufacturers type of transmission transmission failure data for other manufacturers industry standards for transmission failures.