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justin smith

justin s.

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Iodine moves through the basal side of follicle cell by ___________ Question 11 options: Facilitated diffusion Simple diffusion Secondary active transport Primary active transport Osmosis

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Solve $2\cos^2(x) + 7\cos(x) + 5 = 0$ for all solutions. $x =$ where $k \in \mathbb{Z}$

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MILLER According to most economists, fiscal policy is: Question 21 options: A) should not be used as it is not morally sound to run budget deficits. B) an effective tool for precisely "fine tuning" the economy. C) useful in a serious economic crisis like the coronavirus pandemic of 2020. D) always ineffective because of crowding out.

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Consider the following three systems of linear equations. System A \begin{cases} -6x - 7y = 10 & [A1] \\ 2x + 6y = -18 & [A2] \end{cases} System B \begin{cases} 11y = -44 & [B1] \\ 2x + 6y = -18 & [B2] \end{cases} System C \begin{cases} y = -4 & [C1] \\ 2x + 6y = -18 & [C2] \end{cases} Answer the questions below. For each, choose the transformation and then fill in the blank with the correct number. The arrow (?) means the expression on the left becomes the expression on the right.

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1.4 Express the following in decimal notation (1) (10110)2 (2) (B1A)16 (3) (0.1011)2 (4) (0.1B)16

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3. Draw the ER diagram for the following mini-world: Music companies keep data about each MUSICIAN, such as the name (which is unique), birthplace, birthdate, and the music genre. In addition, the pieces of MUSIC produced by the MUSICIAN is stored. For each piece of MUSIC, the production year, the unique title, the genre (e.g., Pop, Rock, Jazz, Blues), and production cost is stored. Companies also keep data about each ALBUM which typically contains several pieces of MUSIC. Each ALBUM is identified by a unique name. Finally, music companies keep data about each CLIENT, including a unique client id, name, address, and the MUSICIAN and ALBUM that the client tends to like. 4. Draw an EER diagram for a DVD rental COMPANY where people can borrow movie DVDs. The data requirements are summarized as follows: • The COMPANY has a unique name and manages several OFFICES each of which with an address and a unique number. Each office can be either a MAIN OFFICE or a BRANCH OFFICE. • Each DVD is described by a unique code number, a title and a producer. A DVD has COPY and the COMPANY may own one or more than one COPY of a DVD. The price that was paid for each COPY is recorded. • A BORROWER who has a unique ID, can borrow a COPY of a DVD.

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(2) Let A be an $n$-by-$n$ matrix. The Picard iterates for the initial value problem $\begin{cases} x'(t) = Ax(t) \\ x(0) = x^0 \end{cases}$ are the functions $x^k: \mathbb{R} \to \mathbb{R}^n$ defined by $\bullet$ $x^0$ is the constant function $x^0(t) = x^0$; $\bullet$ $x^{k+1}(t) = x^0 + \int_0^t Ax^k(s) ds$. Show that $x^k(t) = x^0 + tx^0 + \dots + \frac{t^k}{k!} A^k x^0$.

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data.txt: P 5 79 D 7 P 13 18 P 15 28 D 19 P 21 33 D 25 P 28 69 P 29 9 P 30 43 D 37 P 46 95 P 47 23 D 50 P 52 24 D 55 P 64 46 D 64 D 68 D 73 P 76 69 P 78 54 P 83 44 P 85 69 P 89 70 P 94 59 D 109 P 110 32 P 113 3 P 115 29 D 117 D 118 P 120 54 P 121 7 D 123 P 125 46 D 125 D 134 D 147 P 149 4 P 153 14 D 153 P 155 67 P 160 71 P 167 22 D 167 D 168 P 169 68 D 169 P 170 40 P 183 63 D 185 P 186 69 P 190 16 P 191 17 D 196 P 200 90 D 201 D 211 P 216 11 P 224 70 D 225 D 226 P 227 77 D 231 P 232 52 D 233 P 241 90 D 241 P 245 48 P 250 34 P 252 29 D 255 D 258 P 259 26 P 260 49 D 262 P 275 86 P 278 56 P 282 95 D 285 P 290 8 P 304 8 D 306 D 312 D 315 D 318 D 321 D 327 D 348 D 380 D 398 D 415 D 417 D 441 D 455 D 458 D 463 D 514 D 586 solution.txt: 84.88 A hospital wants to conduct a study on the wait time of patients in a hospital. In a hospital, the wait time is the amount of time a patient must wait to see a doctor, i.e. the time elapsed from the patient's entry into the hospital to when they are seen by a doctor. Unlike many other systems, hospitals do not always operate on a first come first serve basis; they serve in order of most priority. When a doctor becomes available, they see the patient with the highest priority. You are given a file named data.trt. Each line in this file contains an event. An event is either: A patient enters the hospital. Such events have the event code P and also store the patient's time of arrival and their priority score. For example, the line P 5 79 says that a patient entered at time t = 5, and with a priority of 79. A doctor tends to the highest priority patient at a particular time. Such events have the event code D and store the time of the doctor tending to a patient. For example, the line D 19 says that a doctor served the most critical patient at time t = 19. Events in data.trt are listed in chronological order, and you may assume that every patient is seen by a doctor at some point. You are to write a program that, when given the events listed in data.trt, outputs and stores the average wait-time in a file named solution.trt. Consult the data.trt and solution.trt provided for further details. NB: You may assume that no more than 200 events are stored in the data.trt. You may also assume that no more than 100 patients are in the system at any point in time, and that a patient's priority is between 0 to 100 (inclusive).

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Stop: {n=3+1=4 A=4 29.) What is the valve for C that is printed to the screen when this MATLAB script is A= 15; B=10; C=0; executed? if A == 10 || B ~= 15 if A> 15; C=1 else C=2 end else if B == 15 C=3 else C=4 end C

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5. [-/1 Points] DETAILS Math 110 Course Resources - Optimization Course Packet on absolute extrema Determine the absolute extreme values of the function $f(x) = \frac{3x}{x^2 + 25}$ on the interval [0,15]. Absolute minimum value= Absolute maximum value= 6. [-/1 Points] DETAILS Math 110 Course Resources - Optimization Course Packet on absolute extrema Determine the absolute extreme values of the function $f(x) = \frac{x}{6x - 4}$ on the interval [7,14]. Absolute minimum value= Absolute maximum value=

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