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william townsend

william t.

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In this question, your task is to implement a simple ransomware using Python. (We learned the concept.) The assumption is the following: 1) An attacker breaks into a victim’s machine that has OpenSSL installed (For compatibility, use Kali VM.); 2) the attacker put her public key in the victim’s machine; 3) the victim has a file named my_secrets.txt in his root directory (You can write anything in my_secrets.txt.); 4) all the formats for ciphertext outputs should be base64 (human readable). The ransomware should perform the following: 1) It randomly generates a 16-byte (128-bit) key for symmetric encryption and saves it to a file named key.txt. To generate a key you must use openssl rand –base64 16. 2) It also need to generate a public/private key pair (for the attacker). 3) Then it encrypts the file my_secrets.txt using the key that the attacker selected in step 1). We call this ciphertext data_cipher.txt. C 3 CSCI369 Ethical Hacking This material is copyrighted. It must not be distributed without permission from Joonsang Baek 4) The file key.txt will be encrypted using the attacker’s public key generated in step 2)- We call this key_cipher.txt.(Remember the format of the resulting ciphertext should be base64. ) 5) The file key.txt will be deleted. 6) The file my_secrets.txt will be deleted 7) It will finally display a message for ransom payment: “Your file important.txt is encrypted. To decrypt it, you need to pay me $1,000 and send key_cipher.txt to me.” Write a Python program that does the above steps. You can use subprocess and/or sys modules to do this task.

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Solving Exponential and Logarithmic Functions Assignment 1. Expand $log_b{\frac{5x^2}{y}}$ 2. Condense $2\ln4 + 3\ln3x - \ln12y$ You are just changing the form for number 1 and 2. Either expand or condense the form. Use common logarithms and natural logarithms along with the change-of-base formula to evaluate the following logarithms. 3. $log_{13}8$ Show your steps! 4. $log_a14$ Solve the following equations. 5. $81^{3-x} = (\frac{1}{3})^{5x-6}$ Show your steps on all of these! 6. $4e^{2x-7} = 13$ 7. $log_5(5x - 1) = 3$ 8. $log(x + 12) - log x = 3$

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The nurse is aware that when it comes to viruses Group of answer choices they can be treated with prescription antibiotics prevention is the best "treatment" they are only treated with vaccines they are the leading cause of mortality in infants

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According to the Coase theorem, private solutions to externalities can occur only when which of the following conditions are met? Group of answer choices Property ownership/rights are clearly defined. It is relatively simple for those affected to meet and negotiate. The government is willing to get involved.

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Cocaine use during pregnancy now appears to be associated with: ? about one-third of all cases of mental retardation. ? ADHD and depression in school-age children. ? no consistent negative associations with physical growth, test scores, or language in children. ? greater neonatal problems than alcohol or tobacco.

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S ? 0 r ? 1 For i ? 0 to n do For j ? i to n do s ? s + r * (i + j) endloop endloop Return S 1- Find the number of assignment. 2- Find the number of increment. 3- Find the number of testing. 4- Find the number of addition. 5- Find the number of multiplication. 6- Which the basic operation. 7- What is the efficiency class of this algorithm / order of growth.

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A Chef Michael purchase ten (10) bunches of cauliflower. Each bunch weighs 2 pounds. After cleaning and trimming the cauliflower, she was left with 210 ounces of clean cauliflower. What is the yield percent for the cauliflower?

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Suppose that $u_t = \Delta u$ on a bounded region $D$ in $\mathbb{R}^3$, with $\frac{\partial u}{\partial \vec{n}} = 0$ on the boundary $\partial D$. Show that $\frac{d}{dt} \int |\nabla u|^2 \vec{dx}$ is decreasing. (Hint: differentiate in $t$, then use Green's identity)

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2. $f(t) = \begin{cases} 4, & 0 \le t < 2 \\ 0, & t \ge 2 \end{cases}$

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If a manufacturer of game computers has daily production costs of C(n) = 1200 - 24n + 0.5n^2, where C is the total cost, in dollars, and n is the number of units produced, how many game computers should be produced each day to minimize cost?

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