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Question 4 (2 points) The National Oceanic and Atmospheric Administration (NOAA) reports data on climate and weather. One of the elements they report on

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Question 4 (2 points) The National Oceanic and Atmospheric Administration (NOAA) reports data on climate and weather. One of the elements they report on is liquid equivalent snowfall. The NOAA defines liquid equivalent snowfall as the amount of liquid precipitation produced after the melting of snow. A study conducted by Weather Spark using the data by NOAA for the month of December 2019 reported the average liquid equivalent snowfall for Kalamazoo to be 0.4 inches. Suppose the standard deviation obtained is 0.2 inches and the population of amount of liquid equivalent snowfall is normally distributed. [Source: Average weather in Kalamazoo. Retrieved from: https://weatherspark.com/m/15385/12/Average- Weather-in-December-in-Kalamazoo-Michigan-United-States#Sections-Sources]. Calculate the probability that the average liquid equivalent snowfall is above 0.5 inches. 0.3085 0.6871 0.4364 0.6915 0.5987 O Question 3 (2 points) The National Oceanic and Atmospheric Administration (NOAA) reports data on climate and weather. One of the elements they report on is liquid equivalent snowfall. The NOAA defines liquid equivalent snowfall as the amount of liquid precipitation produced after the melting of snow. A study conducted by Weather Spark using the data by NOAA for the month of December 2019 reported the average liquid equivalent snowfall for Kalamazoo to be 0.4 inches. Suppose the standard deviation obtained is 0.2 inches and the population of amount of liquid equivalent snowfall is normally distributed. [Source: Average weather in Kalamazoo. Retrieved from: https://weatherspark.com/m/15385/12/Average- Weather-in-December-in-Kalamazoo-Michigan-United-States#Sections-Sources]. Given the z-scale value for the average liquid equivalent snowfall of 0.5 inches, select the graph of the standard normal curve with this z scale value you previously obtained and having the appropriately shaded area of interest for the probability above this value.

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