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juan luis long

juan luis l.

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\[ \begin{array}{r} -7 x-4 y= \\ 16 \end{array} \] \[ \begin{array}{l} 4 x-2 y=7 \\ 9 x+3 y=1 \\ 6 x-y=4 \\ 4 x+3 y=8 \end{array} \]

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Ribosomal RNA is processed in both prokaryotes and eukaryotes. Group of answer choices True False

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A 66-year-old man who lives outdoors presents to the clinic because of numbness in his hands and feet for several weeks. He states the numbness started in his fingertips and toes alone but has now spread to his entire hands and feet. He does not take any regular medications. The patient has been homeless for years, and he denies any alcohol or drug use. Review of systems is significant for a sore tongue. His temperature is 37deg C (98.6deg F), blood pressure is 100/65 mm Hg, pulse is 102/min, respiratory rate is 20/min, and oxygen saturation is 97% on room air. On physical examination, the patient is alert but seems a little confused and forgetful. He is thin with a BMI of 19 kg/m?. His tongue appears erythematous and smooth with loss of papillae, but no lesions or evidence of infection are noted. A cardiac examination is normal except for tachycardia. Pulmonary and abdominal exams are unremarkable. Neurologic findings include decreased 2-point discrimination in both hands and feet, 4/5 symmetrical motor strength in the hands and feet, and absent ankle reflexes. Gait is slightly wide-based and ataxic, with a positive Romberg sign. What is the most likely cause of this patient's symptoms?

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2. (20 pts) At a bank with only one teller, the serving time of a customer is a random variable $T$, exponentially distributed with parameter $\lambda$ (i.e. $f_T(t) = \lambda e^{-\lambda t}$, $t \ge 0$), where $\lambda$ depends on the customer and is a continuous random variable uniformly distributed in $[1, 3]$. (You may find the following useful: $\int_{x=a}^{x=b} xe^{-ux} \cdot dx = (-\frac{1}{u}xe^{-ux})|^{x=b}_{x=a} + (-\frac{1}{u^2}e^{-ux})|^{x=b}_{x=a}$) (a) (7 pts) What is the average serving time of a customer? (b) (5 pts) Ali enters the bank and does not know the number of customers in front of him waiting to be served, but assumes that the number of customers in front of him is between 6 and 10 (including 6 and 10) with equal probability. Based on Ali's assumption, what is the average time he has to wait before the teller starts serving him ? (c) (8 pts) If a customer's serving time was 1 (unit of time), is it more probable that this customer's parameter $\lambda$ was greater or smaller than 2? Provide sufficient justification for your answer. (Hint: $(2e^{-1} - 3e^{-2}) > (3e^{-2} - 4e^{-3})$)

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Self-assessment is the process of exploring and evaluating yourself (or your skills, abilities, traits, personality, or performance). Usually, when we self-assess, we’re measuring how we stack up against some standard. This standard can be institutional (e.g., course grades); we might also set our own standards or try to live up to someone else’s expectations. You can repeat self-assessments to track your progress over time.

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Consider the following. $6^{7x} = 37$ (a) Find the exact solution of the exponential equation in terms of logarithms. x =

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4. Determine whether each of the signals below is periodic, if yes find its fundamental period. a. x(t) = 2cos (5t + 10) b. x(t) = $e^{j(4 + \frac{\pi t}{2})}$ c. x(t) = cos($\frac{\pi t}{5}$ + 7) + sin($\frac{\pi t}{10}$) d. x[n] = cos($\frac{\pi n}{5}$) e. x[n] = sin (5n)

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1. A person is saving $5,000 for the first year followed by $10,000 annually for the next 9 years. What is his annual saving at $i = 10\%$ per year?

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Question 15 For each function, determine the long run behavior $\frac{x^2 + 1}{x^3 + 2}$ has Select an answer $\frac{x^2 + 1}{x^2 + 2}$ has Select an answer $\frac{x^3 + 1}{x^2 + 2}$ has Select an answer No horizontal asymptote a Horizontal asymptote at y=0 a Horizontal asymptote at y=1

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You have been requested to give a presentation on Customs Warehouses (NOT State Warehouse). Give a narrative on the different types of Customs warehouses, the rationale behind having Customs Warehouses including the obligations of proprietors. [25]

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