Mathematical Approaches To Security Analytics Big Data And Data Analytics Are Ho

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Mathematical Approaches to Security Analytics

Big data and data analytics are hot topics that are frequently in the media these days. Much of the application of these mathematical concepts is industry specific, and the information security industry is no exception. Math plays an important role in an array of methods and technologies. One of the earlier applications of math in computer technology involved calculating subnets and creating encryption algorithms. Today, there is a wide range of network devices that collect and store packet and usage data. As the number of available system logs has become available, network and security administrators have struggled to make sense of this data. As a result, there has also been an increase in analytical tools that allow log data to be integrated and analyzed to allow for the identification of threat trends not previously apparent to the human analyst.

  • Identify how number theory plays a role in contributing to information security data analytics and encryption algorithms.
 
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Math 152 Before 1918 Approximately 60 Of The Wolves In The New Mexico And Arizon

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I am having some trouble understanding the probability equation. I think I understand the issue- I am not sure how to dissect the question. For instance, one of the questions states this: (see attached) 

I think the equation is the following:   P(x)= (nCx) (px)(q n-x)

I understand what each symbol stands for but when I read the question, I am not sure where to plug in the numbers. Atleast I think that is part of my problem. I am also a little “iffy” with my calculator ( TI 84- Plus Silver Edition)

Can anyone explain this to me as I am old and tired!

Thanks

 
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Matricies

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Question 45 on attachment

 
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Matlab Question Easy Plot The Function Y 10 1 E X 4 Over The Interval 0 X Xmax

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“Plot the function y = 10(1-e^(-x/4)) over the interval 0<=x<=xmax, using a while loop to determine the value of xmax such that y(xmax)=9.8. Properly label the plot. The variable y represents force in newtons, and the variable x represents time in seconds.”

 
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Matlab Project On Numerically Solving Differential Equations

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I have a project in Computational Methods class to solve differential equations numerically using matlab.

The project is attached.

 
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Matlab How Can I Write A Function As A Function File That Prints Out A Polynomia

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Matlab

How can I write a function (as a function file) that prints out a polynomial in the correct form ( ie y(x) = 3x^3 + 5x^2 + …).?

If I use p = [ … …]  and the output window shows

ans = 

       … … ….

and so, what should I do if I want to show the polynomials in correct form ? 

 
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Matlab 5 0 Mat File Platform Maci64 Created On Fri Oct 9 15

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MACM 316 Computing Assignment 6 – Machine Learning

Need JUST One-Page Report (Answers for the questions enough)

the main useful function matlab codes are given (Matlab script and data file in the attachment)

  • Attachment 1
  • Attachment 2
  • Attachment 3
 
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Mation 1 How Did The Colony Of Connecticut Originate Rhode Island What Does Thi

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Question 1 is discussion class i need more information 

1- How did the colony of Connecticut originate? Rhode Island? What does this expansion (“exodus”) reveal about the colony of Massachusetts Bay? Some historians joke that the other New England colonies were founded by disenchanted Puritans running for their lives from the Massachusetts Bay Colony. Is this an accurate assessment?

2- Provide a one page report on why 1697 is considered a “turning point in the history of the black population in America”? What had this change resulted in by 1760? On a related note, what was the “triangular trade,” and what does it reveal about colonial economics?

THE AMERICAN HISTORYThe Connecticut colony originated from the river colony which was an English colony found inthe North America which is now the united states of Connecticut. This colony was…

 
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Mathsa Find The Complement Of The Angle Shown B Find The Supplement Of The Angle

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Maths

A. Find the complement of the angle shown.

B. Find the supplement of the angle shown

Maths

A. Find the complement of the angle shown.

B. Find the supplement of the angle shown

Maths

A. Find the complement of the angle shown.

B. Find the supplement of the angle shown

 
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Maths Questions Recursion And Financial Modelling 1

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Maths Questions “Recursion and Financial Modelling”

1.The amount of money in a bank account after n years, Vn, can be modelled by the recurrence relation

                       V0 = 12 000,                 Vn+1 = 0.92Vn

The amount of money is

Select one:

a. growing at the rate of 8% per annum

b. decaying at the rate of 9.2% per annum

c. decaying at the rate of 8% per annum

d. neither growing nor decaying

e. growing at the rate of 9.2% per annum

2. A musician purchased a new grand piano for $17 990. After 8 years it will have an estimated value of $12 500. If the value of the piano is depreciated using a reducing-balance method, the annual rate of depreciation, is closest to

Select one:

a. 30.5%

b. 4.45%

c. 69%

d. 4.66%

e. 43.9%

3. Alistair borrows $4500 from a bank and will pay interest at the rate of 3.6% per annum, compounding monthly.

    A recurrence relation that models the value of Alistair’s loan after n months, Vn, is

Select one:

a. V0 = 4500,                    Vn+1 = 1.36Vn

b. V0 = 4500,                    Vn+1 = 1.003Vn

c. V0 = 4500,                    Vn+1 = 1.036Vn

d. V0 = 4500,                    Vn+1 = 1 + 3.6Vn

e. V0 = 4500,                    Vn+1 = (1 + 3.6)Vn

4. A sum of $3500 is invested in an account that pays 2.4% per annum simple interest.

A recurrence relation that models the value of the investment after n years, Vn, is

Select one:

a.V0 = 3500, Vn+1 = Vn + 24

b.V0 = 3500, Vn+1 = Vn – 84

c.V0 = 3500, Vn+1 = Vn + 84

d.V0 = 3500, Vn+1 = 2.4Vn

e.V0 = 3500, Vn+1 = Vn – 24

5. The graph below shows the depreciation in the value of a car over a period of 5 years. In the graph, Vn is the value of the car after n years. A rule for the value of the car after nyears is

Select one:

a.Vn = 35 000 – 5000n

b.Vn = 35 000n – 5000

c. Vn = 35 000 – n

d.Vn = 5000n – 35 000

e.Vn = 5000 – 35 000n

 
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