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gregory peters

gregory p.

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A very steep (but amazingly straight) mountain is inclined $71^\circ$ from horizontal and rises to a height of 3700 feet above the surrounding (and amazingly flat) plain. An evil billionaire wants to install a cable car to access his mountaintop hideaway. One station needs to be at the peak of the mountain and the other at a point 900 feet away from the base of the mountain. The shortest possible distance between the stations is: distance = feet

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The loss of genetic information for DNA repair occurs during: a. Homologous repair b. Single nucleotide excision repair c. Non-homologous repair d. Double stranded break repair

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7. Why is it important to the experiment that no live microbes were detected in the placentas of the mothers or the intestines of the newborn pups?

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What model allows for the output of one system to be used as the input of another system? Take-Grant model State machine model Cascade Composition model Noninterference model

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Solve the equation $\begin{bmatrix} x \ y \ z \end{bmatrix} = \begin{bmatrix} \boxed{}\\ \boxed{}\\ \boxed{} \end{bmatrix} + s \begin{bmatrix} \boxed{}\\ \boxed{}\\ \boxed{} \end{bmatrix} + t \begin{bmatrix} \boxed{}\\ \boxed{}\\ \boxed{} \end{bmatrix}$ $-4x - 7y - 5z = -6.$

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Important Note: Immediately copy this complete question into a WORD file for later use for the take-home question. R(s) 4 1 +1) \frac{s}{s^2+2} G(s) \frac{s^2+2}{s^2+14} 50 Y(s) Figure. Control System Diagram. A. Exam Question (Parts 1-3 preliminary solution must be drafted and submitted during the exam time): Given the control system in the Figure with G(s) = \frac{(ks+2)}{(s^2+2s+1)} with k = 14; draft a preliminary answer of the following parts: show all your reduction and analytical steps. No use of computer tool is allowed; show all your steps. 1. Determine analytically the transfer function G_equivalent (s) of the system shown in Figure 1. Present a graphical representation of the reduction steps.

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For this ARM assembly code: AREA Prog, CODE, READONLY ENTRY COUNT EQU 128 func MOV R1, #0 loop CMP R1, #COUNT BGE exit LDR R2, [R3, R1, LSL #2]; ADD RO, RO, R2; ADD R1, R1, #2 B loop MOV PC, LR (a) How many bytes of memory does this program occupy? [2 marks] (b) Data processing instructions take one clock cycle and control flow and memory access instructions take 3 clock cycles. If the above code is running on a system clocked at 100 MHz frequency, what is the time taken in seconds to run the above code? [5 marks] (c) Optimise and re-write the above assembly program so that only one branch instruction is used. [6 marks] (d) For your optimised code in (c), what is the code size and execution time? [6 marks]

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Write a program in Java to compute the super-digit of a given integer. The super-digit of an integer is the one-digit number which is the sum of the digits in that number. For example, the super-digit of 9875 will be calculated as: super-digit(9875) = super-digit(9+8+7+5) super-digit(29) super-digit(2+9) super-digit(11) = super-digit(1+1) super-digit(2+2) The number should be taken from the user. If the number is less than 10, the program should throw an exception. Input an integer, followed by a newline. Output a super-digit number, followed by a newline.

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PROBLEM - 23: Evaluate the triple integral $\int_{0}^{8} \int_{1}^{e} \int_{0}^{y} \frac{e^{z}}{y^{2}\sqrt{z}} dzdydx$. [5 M]

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Calculate the concentration in ppm of CO which is present in New York City air at a concentration of 24 mg/ kg of air.

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