Hello, I need help with solving normal distributions of data

(I have already placed the large integer and the small integer)

-Thank you

PDE *Week10_SBS_NormalCupcakes_ X Microsoft Edge X + X C File | C:/Users/12533/Downloads/Week10_SBS_NormalCupcakes_worksheet_form.pdf . . . Step-by-Step: Normal Cupcakes In this Step-by-step assignment you'll be approximationg the number of acceptable cupcakes emerging from a cupcake machine on a daily run. Step Instructions Results, including your work The mass (in grams) of each cupcake is tallied over the course of many days of operation of the cupcake machine, forming a set of data that has a normal distribution. Any cupcakes that are too big or too small will be rejected. 1 Write down your large integer and your small integer from the Week 1: Select Individualized Numbers assignment. 9 u = mean = your large integer = Use your large integer as the mean of the mass of each cupcake emerging from the machine. o = std. dev = small integer = 9 Use your small integer as the standard deviation of the mass of each cupcake. 2 Label the normal curve below using the mean and standard deviation for your cupcake masses. (label the normal curve below) 3 Calculate the mass of a cupcake that would be two standard deviations below the mean. Also calculate the mass of a H-20 = cupcake that would be two standard deviations above the mean. H+20 = 4 Calculate the percentage of cupcakes with a mass within two standard deviations of the mean. p = percentage between u-20 and u+20 = 5 Convert the percentage to a fraction (out of 1) by dividing by 100 = fraction = p/100 = 6 The actual number of cupcakes produced by the machine one day is N=100,000. Estimate how many cupcake will have a How many = N*f = mass in the acceptable region within two standard deviations of the mean. 0.5% 2% 34% 34% 2% 13.5% 13.5% 0.5% 9 H-30 4-20 U-O uto u+20 H+30 41.F O a T 0 3:17 PM 2 Rain 4/3/2022