3. What is the probability of a fill being between 16.1 and 16.2 ounces? P(16.1 X 16.2)= Excel statement: f(x)) 15.J 15.8 159 160 X 16.1 16.2 163 4. Find the fill amount such that 70% of all fills is smaller than this amount. (i.e., find the fill amount such that the probability of being less than this amount is 70%) Statistically, we want to find xo such that P(X < xo) = 0.70 Excel statement: ((x)+ 15.J 15.8 159 160 X 16.1 161 161 5. Find the fill amount such that 70% of all fills is greater than this amount. (i.e., find a fill amount such that the probability of being greater than this amount is 70%) Statistically, we want to find xo such that P(X> xo) = 0.70 Excel statement: Sketch a bell-shaped curve and indicate the mean and the value(s) of x that are of interest 2. Shade the area (which represents the probability) you are interested in obtaining 3. Use the appropriate Excel formula to find the corresponding area(s) of interest ( You may need to use symmetry).