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thomas martinez

thomas m.

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Which of the following statement is true? a. In females of all mammals, the paternally inherited X chromosome is inactivated b. In any female human somatic cell, one X chromosome is randomly inactivated c. X-inactivation is the basis of sex-linked recessive disorders in male humans d. X-inactivation always occurs in the fertilized human egg before the first zygotic division

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Advantages of ETFs over mutual funds include all but which one of the following? ETF values can diverge from NAV. ETF providers do not have to sell holdings to fund redemptions. ETFs trade continuously, so investors can trade throughout the day. ETFs can be sold short or purchased on margin, unlike fund shares.

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$R(t) = \int_{t}^{\infty} \frac{0.001}{(0.001t' + 1)^2} dt'$

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ate the same scenario to understand how the breach might have occurred. This will help you understand the vulnerabilities in the system and how to prevent them in the future. Remember, cyber security is a constantly evolving field and it is important to stay updated with the latest trends and incidents to ensure the safety of your organization's systems. Good luck with your assignment!

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(c) The following DC circuit consists of the 20V voltage source and 4A the current Source. Find the current flowing through 20 $\Omega$ using the superposition theorem. (8 Marks) (d) The following DC circuit shows the voltage dependent source with 4$v_1$ volts. The $v_1$ is the voltage across 1$ \Omega$ resistor. Find the power dissipated through 5$\Omega$ resistor. (Hint: use the superposition principle) (8 Marks)

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Problem 1 Solve the following system of equations using Gauss-Elimination \begin{bmatrix} 8 & -3 & -1 & 17 & 0 \\ -2 & 2 & -4 & 3 & 6 \\ -1 & -3 & 7 & 1 & 14 \\ 11 & -7 & -2 & 2 & 3 \\ 6 & 3 & 6 & 3 & 7 \end{bmatrix} \begin{bmatrix} x_1 \\ x_2 \\ x_3 \\ x_4 \\ x_5 \end{bmatrix} = \begin{bmatrix} 15.5 \\ 11 \\ 19.5 \\ 0.5 \\ 21 \end{bmatrix} Requirements: 1. You will have a main program and one function program. 2. You should only have two m files for this assignment. 3. Main program a. read in the augmented matrix [C] using a load command b. your file for the augmented matrix should be an ascii file c. determine number of rows and columns of [C] d. call your gauss elimination function program e. output results 4. Gauss-elimination function program a. use the code written in class b. the inputs to your function program are: i. number of rows of [C] ii. number of columns of [C] iii. the augmented matrix [C] c. the outputs from your function program are: i. the solution vector X Output x (1) = 0.340 x (2) = 1.197 x (3) = 0.472 x (4) = 0.991 x (5) = 1.367

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Which of the following behaviors exemplifies the concept of dietary moderation? Eat only unprocessed plant products. If breakfast was high in fat and sodium, plan to eat something relatively low in fat and sodium for dinner. Eat only "good" foods such as fruits and vegetables and avoid the "bad" foods such as steak and ice cream. Choose several different foods from each food group throughout the day.

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Sketch the Time-Temperature Transformation (TTT) diagram for eutectoid steel. On the same diagram, sketch and label the cooling curves to yield the following microstructures: (i) 100% coarse pearlite. (ii) 50% fine pearlite and 50% martensite. (iii) 100% upper bainite. (iv) 50% lower bainite and 50% martensite. (v) 100% martensite.

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1. Given a 50 µC point charge located at the origin, find the total electric flux passing through a) that portion of the sphere, bounded by $0 \le \theta \le \frac{\pi}{2}$ and $0 \le \phi \le \frac{\pi}{2}$, given an area of a circle, 0.5m$^2$. b) the closed surface defined by $\rho = 32$cm & $z = \pm 25$cm 2.

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Physics 335 Credit: Michael Loverude III. Pressure in the particulate model In a particulate model of gases, we can account for the pressure by considering collisions of gas particles with the container walls. Specifically, the value of the pressure is given by the product of the following two quantities: • the average magnitude of the change in momentum of a particle in a collision with a wall • the number of particles colliding with the wall per unit time and unit area A. Two tanks of equal volume each contain one mole of the same ideal gas. The gas in box B is at a higher temperature than the gas in box A. i. Is the average speed of the particles in box B greater than, less than, or equal to the average speed of the particles in box A? A B Ideal gas (1 mole) Ideal gas (1 mole) Cold Hot ii. Is the average change in momentum of one gas particle in a single collision with a wall in box B greater than, less than, or equal to the corresponding quantity in box A? Explain. iii. On average, will a single particle collide with a wall more, less, or equally often in box B than in box A? Explain. (Hints: Is the distance between opposite walls different? Is the average speed of the particles different?) Is the number of particles colliding with a wall per unit time and unit area in box B greater than, less than, or equal to the number of particles colliding with a wall per unit time and unit area in box A? Explain. iv. Use your answers to parts ii and iii above to predict whether the pressure in box B is greater than, less than, or equal to the pressure in box A. Is your answer consistent with the ideal gas law? 3

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