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michael guardia

michael g.

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For the following acid-base disorders, assume the normal pHis 7.35-7.45,HCO_(3)^(-)is 22-26, and PCO_(2) is 35-45. Note: The "compensation" eccurring in the amwers may only be partial; it is not ecensarly complete. Describe this acid-base dinorder: pH =7.30,HCO_(3)^(-)=29,PCO_(2)=60 metabolic acidosit with respiration compe hadion metabolic allalosin with resporatory compensation respiratory acidosis with metabolic compenation respiratory alizalosis with metabolic compensation not enough information

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Determine the Amplitude, Period, Phase Shift, and Vertical Shift of this function. $f(x) = -3 \cos(18\pi + 2x) + 7$

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Due to an extensive investment in research and development, banana ink recently developed a new wireless communication system that should greatly increase the stock dividend. One analyst believes the current annual dividend of one dollar increase by 20% for each of the next three years three years and then 6% for the foreseeable future calculate the intrinsic value per share of the company stock, assuming an investor required rated return of.

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The following functions are carried out by blood EXCEPT: • protection • regulation • storage • distribution

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The most recent inflation numbers that were released shows a present inflation rate of A. 4.8% B. 3.7% C. 2.8% D. 10%

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Find the value of the constant b that makes the following function continuous on (-∞, ∞): f(x) = { (8x - 2 if x ≤ 5), (-8x - b if x > 5) } b = ? Find the value of the constant b that makes the following function continuous: f(x) = { 8x - 2 if x ≤ 5, -8x - b if x > 5 } b = 9

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If one person is selected from the population described in the table, find the probability that the person has never been married or is married, given that this person is a woman. Marital Status of a Certain Population, Ages 18 or Older, in Millions \begin{tabular}{|l|l|l|l|l|l|} \hline & Married & Never Married & Divorced & Widowed & Total \\ \hline Male & 70 & 43 & 8 & 4 & 125 \\ Female & 71 & 31 & 20 & 6 & 128 \\ Total & 141 & 74 & 28 & 10 & 253 \\ \hline \end{tabular} Express the probability as a simplified fraction.

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9. Three glasses A, B, and C contain liquids with densities 1.2, 1.3, and 1.4, respectively. An object fully submerged in which one of the liquids experiences the smallest buoyant force? a) A b) B c) C d) same for all e) depends on the object weight 10. What would be the answer to the previous question, if the object sinks to the bottom of the liquids? a) A b) B c) C d) same for all e) depends on the object weight 11. What is the mass of a meter stick if it is balanced at the 25-cm mark with a 50 gram mass hanging from the 0 mark? a) 50 g b) 75 g c) 100 g d) 150 g e) none of these 12. A 200 g mass, if hung from a spring, starches the spring by 2 cm. How much would the same spring be stretched if a 500 g mass were hung from it? a) 2 cm b) 3 cm c) 4 cm d) 5 cm e) none of these 13. A 1-kg mass attached to a spring of constant 100 N/m is displaced by 10 cm and released. What is the kinetic energy of the mass 5 cm from its equilibrium position? a) 0.25 J b) 0.5 J c) 0.75 J d) 1 J e) none of these 14. The impulse experienced by a 1-kg object in 2 seconds in free fall is equal to a) 1 NS b) 2 NS c) 9.8 NS d) 19.6 NS e) none of these

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Evaluate $h(5)$, where $h = (g \circ f)$.\\ $f(x) = \frac{1}{x - 4}$ ; $g(x) = x^2 + 4$\ $h(5) = $

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SECTION B (answer only two questions from this section) 9. As more components are placed on a single integrated circuit (chip), more heat ($q_e$) is generated and chip operating temperature ($T_e$) increases. The diagram shows a unit cell of a sink-chip-board assembly consisting of an in-line array of 100 x 100 fins mounted on a square base to remove the heat generated in the chip. The fins and the base material (material 1) are made of the same material ($k_1$ = 401 W/m/K) and material 2 is the circuit board ($k_2$ = 1.1 W/m/K). Assuming $T_\infty$ = 20? $h_1$ = 1000 W/m²/K $T_\infty$ = 20? $h_2$ = 20 W/m²/K adiabatic fin tip conditions and negligible thermal contact resistance between chip and the board, A) Draw a well labeled thermal circuit diagram of the unit cell. B) Find the fin efficiency of the unit cell. C) If the maximum heat, $q_{c,max}$, generated in a unit cell is 3 W, find the maximum chip temperature $T_{c,max}$.

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