1:23 Yearly rainfall amounts (in millimeters) of a city are in the table. Yearly Rainfall Amounts 193.4 71.2 276.6 108.2 80.2 126.8 198 93.7 198.7 77.4 118.7 76.7 181.8 167 188.3 198.4 42.9 216.9 115.8 294.5 360 174.9 180.3 44.4 84.0 129.1 204.0 164 48.9 190.7 155.5 194.9 61.5 239.2 343 191.8 110.3 88.1 56.5 58.3 136.5 130 Using technology, find the mean and standard deviation. Round to the nearest hundredth, if necessary. The mean of the data is mm. The standard deviation of the data is mm. Use Chebyshev's theorem to find an interval centered about the mean yearly rainfalls in which you would expect at least 75% of the yearly rainfalls to fall. At least 75% of the yearly rainfalls will fall between mm and mm. Use Chebyshev's theorem to find an interval centered about the mean yearly rainfalls in which you would expect at least 88.9% of the yearly rainfalls to fall. At least 88.9% of the yearly rainfalls will fall between mm and mm. mvonenmath com Private