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Question: Useing Jython Environment for Students (JES), Version 5.0 Please but pic for the Inputs and...

Useing Jython Environment for Students (JES), Version 5.0

Please but pic for the Inputs and the outputs.

I need just this project (part) I finished A and B

This project we will add on to Parts A and B that will allow us to calculate the standard deviation and the variance in functions.

We will take our code from part A and B we will do the following things.

Create a function that returns the variance of our set of numbers. Create a function that return the standard deviation of our set of numbers.

As a preview over the next few parts of this project will add the following analysis functions.

Median Mode Graph the distribution

Inputs to the program: 70 75 76 49 73 76 52 63 11 25 19 89 17 48 5 48 29 41 23 84 28 39 67 48 97 34 0 24 47 98 0 64 24 51 45 11 37 77 5 54 53 33 91 0 27 0 80 5 11 66 45 57 48 25 72 8 38 29 93 29 58 5 72 36 94 18 92 17 43 82 44 93 10 38 31 52 44 10 50 22 39 71 46 40 33 51 51 57 27 24 40 61 88 87 40 85 91 99 6 3 56 10 85 38 61 91 31 69 39 74 9 17 80 96 49 0 47 68 12 5 6 60 81 51 62 87 70 66 50 30 30 22 45 35 2 39 23 63 35 69 83 84 69 6 54 74 3 29 31 54 45 79 21 74 30 77 77 80 26 63 84 21 58 54 69 2 50 79 90 26 45 29 97 28 57 22 59 2 72 1 92 35 38 2 47 23 52 77 87 34 84 15 84 13 23 93 19 50 99 74 59 4 73 93 29 61 8 45 10 20 15 95 58 43 75 19 61 39 68 47 69 58 88 82 33 30 72 21 74 12 18 0 52 50 62 21 66 26 56 84 16 12 7 45 58 22 26 95 82 6 74 12 16 2 61 58 22 39 0 53 88 79 71 13 54 25 31 93 48 91 90 45 23 54 42 39 78 25 95 58 2 41 61 72 98 91 48 97 93 11 12 1 35 80 81 86 38 70 67 55 55 87 73 79 31 43 97 79 3 51 17 58 70 34 59 61 28 46 13 42 18 0 18 75 75 62 50 62 85 49 83 71 63 32 27 59 42 46 8 13 39 25 13 94 17 48 73 40 31 31 86 23 81 40 92 24 94 67 30 18 74 78 62 89 1 27 95 99 33 53 74 5 84 88 8 52 0 24 21 99 1 74 84 94 29 25 83 93 98 40 21 66 93 28 72 63 77 9 71 18 87 50 77 48 68 88 22 33 16 79 68 69 94 64 5 28 33 22 21 74 44 62 68 47 93 69 9 42 44 87 64 97 42 34 90 70 91 12 18 84 65 23 99 1 55 6 1 23 92 50 96 96 68 27 17 98 42 10 27 26 20 13 94 73 75 12 12 25 33 1 33 67 61 0 98 71 35 75 6 56 45 11 1 69 57 9 15 96 69 2 0 65 44 86 78 97 17 4 81 23 4 43 24 72 70 57 21 91 84 94 40 96 40 78 46 67 6 7 16 49 24 14 12 82 73 60 42 76 62 10 84 49 75 89 43 47 31 68 15 11 32 37 98 72 40 25 69 30 64 60 48 21 11 74 54 24 6010 96 29 39 53 48 24 68 4 52 12 6 91 15 86 77 65 68 22 91 36 72 82 81 9 77 0 5 83 27 88 17 35 66 76 78 81 19 51 87 66 26 59 65 2 37 37 73 34 98 37 78 92 17 52 62 40 50 84 34 22 25 42 90 19 86 76 68 42 9 89 57 78 64 89 12 34 94 9 77 58 32 27 97 93 79 35 32 75 97 79 65 90 53 43 98 4 99 5 79 38 99 60 78 64 90 2 39 42 52 2 21 77 15 8 87 13 0 4 7 43 76 31 74 16 87 50 73 49 14 35 10 37 91 44 88 71 95 75 98 7 17 23 13 16 77 20 50 50 74 78 58 30 21 74 76 93 5 74 94 83 23 67 18 5 50 47 56 79 26 84 78 48 71 43 41 8 91 23 7 11 96 87 12 42 32 44 99 67 99 64 96 52 19 79 60 66 52 62 17 61 54 24 25 36 4 78 3 94 91 62 65 76 94 2 52 25 61 55 49 88 85 96 5 46 56 48 17 25 3 70 62 3 50 45 47 58 12 41 27 42 90 91 71 53 4 79 47 68 43 87 35 63 10 49 4 81 45 88 80 6 92 47 70 40 7 33 70 61 30 9 55 42 83 26 72 57 77 91 13 15 33 13 62 49 43 65 73 98 59 56 77 62 12 25 33 53 78 73 1 17 44 56 95 10 33 89 33 20 56 69 66 60 53 83 58 43 33 25 21 8 28 65 51 70 53 78 49 30 64 17 76 9 2 32 87 77 39 25 21 66 65 54 81 49 15 27 7 14 4 11 94 9 84 23 13 95 45 67 57 20 3 58 50 97 35 68 47 41 84 59 46 34 19 25 77 29 41 89 80 61 70 40 1 18 32 70 86 76 25 98 99 40 43 92 43 4 70 78 72 71 85 14 84 73 92 60 23 57 44 56 6 96 39 91 63 43 39 71 80 18 93 54 1 4 46 68 93 74 74 88 52 88 55 24 19 92 53 59 1 91 48 47

Outputs of the program: Average Minimum Maximum Standard Deviation Variance The list of numbers

The variance requires the list of numbers as well as the average. We calculate variance as follows.

1. Add the difference between each number in the list and the average squared. So (dataset[x] avg)**2.

2. Divide that total by the number of items in the list minus 1.

Mathematically it looks like this.

Sample Variance(S²)

S=variance

x= term in data set

X=sample mean

n= sample size

The standard deviation is the square root of the variance. I would like you to write a function that calls the function for variance and takes the square root of the result and returns that value to the main program. So, it should look something like this.

def sd(list,avg):

sdev = math.sqrt(variance(list,avg))

return sdev

Print out your entire list.

Print out the minimum and maximum values, average, standard deviation and variance. Make sure you label your outputs, just dont print out the values. One other change I would like everyone to make is the following. Change the open command to f = open(pickAFile(),r). That will make it so it prompts for the file with the numbers.

Write the code in Jython and test your program. Remember to include comments in the code!

2 ( x)? -1 2 ( x)? -1