Numerade

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20 year old Juanita Guitterez is a gravida 1, para 1, Mexican migrant worker. She had a spontaneous vaginal delivery 12 hours ago following a labor of 18 hours. Pregnancy was complicated by pregnancy induced hypertension, which was diagnosed 2 weeks ago at her first prenatal visit to the clinic. Labor was induced at 38 weeks because of increased symptoms of PIH. She still has 3+ pitting ankle edema, her face and hands appear puffy, and she has deep tendon reflexes 2+. She is receiving IV Lasix. Her second dose of Lasix was given by the last shift. Nurse Kellie is coming on duty and making rounds. Kellie notes that her output has not significantly increased (100 ml total postpartum). What are the maternal and fetal risks of PIH?

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Recommended energy intake = BMR x Activity Factor BMR = 88.362 + (13.397 x weight in kg) + (4.799 x height in cm) - (5.677 x age in years) BMR = 88.362 + (13.397 x 70) + (4.799 x 170) - (5.677 x 19) BMR = 88.362 + 937.9 + 815.3 - 107.8 BMR = 1733.762 Activity Factor for moderate activity level = 1.55 Recommended energy intake = 1733.762 x 1.55 Recommended energy intake = 2686.3471 Recommended energy intake = 2686 kcal

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The Chestnut Cafe and Eatery, a family restaurant in Nutley, NJ, provided the following information at the end of the year: Net income: $100,000. During the year, inventories decreased by $12,000, accounts payable decreased by $18,000, Depreciation expense was $20,000. A gain on disposal of equipment of $9,000 was also recorded. How much Net cash provided by operating activities did the Chestnut Cafe and Eatery report at the end of the year?

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Part A Green light ($\lambda$ = 570 nm) strikes a single slit at normal incidence. What width slit will produce a central maximum that is 3.00 cm wide on a screen 1.80 m from the slit? Express your answer to three significant figures. W = \mu m

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CMPS271 Project 12 Java Collections Framework Write the output produced when the following methods is passed each of the following maps: public static void mystery(Map<String, String> m) { Set<String> s = new TreeSet(String); for (String key: m.keySet()) { if (!m.get(key).equals(key)) { s.add(m.get(key)); } else { s.remove(m.get(key)); } } System.out.println(s); } a. {sheep=wool, house=brick, cast=plaster, wool=wool} b. {ball=blue, winkie=yellow, corn=yellow, grass=green, emerald=green} c. {pumpkin=peach, com=apple, apple=apple, pie=fruit, peach=peach} d. {lab=ipl, lion=cat, corgi=dog, cat=cat, emu=animal, nyan=cat} You submit: One file which has all the outputs from the maps.

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Identify the compound from the given choices based on the mass spectrum given below (Hint: calculate the molecular weights of the choices given). 100 Relative Intensity 80 60 40 20 0 10 20 30 40 50 60 70 80 90 100 m/z H$_2$C-C(Cl)CH=CH$_2$ (2-chlorobuta-1,3-diene) CH$_3$COCOOH (2-oxopropanoic acid) CH$_3$CH(CH$_3$)CH$_2$CH$_2$OH HSCH$_2$CH=CHCH$_3$

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Problem 1: Design an op-amp circuit that provides an output of 10 V if a reference signal exceeds 0 V, and outputs -2 V otherwise. Problem 2: Determine the voltage drop over the 370 $\Omega$ resistor at the output of the op-amp circuit shown below. +\\ 20 mV\\ 1 $\text{k}\Omega$\\ 500 $\Omega$\\ W\\ W\\ 500 $\Omega$\\ 33 $\text{k}\Omega$\\ W\\ 4.7 $\text{k}\Omega$\\ 370 $\Omega$\\ 3 $\mu\text{A}$\\ 4.7 $\text{M}\Omega$\\ 300 $\Omega$\\ -6V Problem 3: Portable weigh stations are often used to weigh farm trucks carrying produce during harvest season. These weigh stations are comprised of multiple load cells which output a voltage signal of 1 mV for each kg of load detected. Design a circuit to combine the output of four load cells into a positive voltage signal to be displayed on a digital multimeter such that 1 mV = 1 kg. If the op- amps used to create this output signal are powered by a $\pm 24 \text{V}_{\text{dc}}$ supply, what is the maximum weight, in pounds, that can be measured?

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Concept Check Locate each point in a coordinate system. Draw a ray from the origin through the given point. Indicate with an arrow the angle in standard position having smallest positive measure. Then find the distance $r$ from the origin to the point, using the distance formula of Appendix B. 69. $(-3, -3)$ 70. $(-5, 2)$ 71. $(-3, -5)$

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Using the divergence theorem, calculate \iint_S \mathbf{F} \cdot d\mathbf{S}, where \mathbf{F}(x, y, z) = \langle xy + 2xz, x^2 + y^2, xy - z^2 \rangle and S is the boundary of the solid region \{ (x, y, z) : x^2 + y^2 \le 4, y - 2 \le z \le 0 \}.

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Kindly solve them for me, please. Let Xo be a random sample of size 16 from a normal population with mean and variance, and let X = 02. Let Xz be another independent observation from the same population. State, with reasons, the distribution of: w - Ex; U - Z(x - X); v - Zu - X9'+X; Let X, Xz, Xo, X1z, W, and U be as defined in the question. State, with reasons, the distribution of: 1s(4X' + X); Suppose that independent samples (of sizes n) are taken from each of the populations, and that each population is normally distributed with mean and variance Ïƒ^2. That is, all populations are normally distributed with the same variance but with (possibly) different means. Let X1, X2, ..., Xk be the respective sample means and variances. Let Î¸ = c1X1 + c2X2 + ... + ckXk, where c1, c2, ..., ck are known constants. Obtain the distribution of Î¸, providing reasons for any claims you make. Find the distribution of SSE, where SSE -> Ï‡^2. Provide reasons for any claims you make.

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alexander n.