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noelia phillips

noelia p.

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What spectral evidence did you use in determining the identity of the unknown carboxylic acid in this experiment? Provide specific peaks in both the IR and NMR spectra that helped you in your determination and explain how their presence is consistent with the structure of the compound.

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An association must have at least how many members to be eligible for group insurance coverage? A. 50 B. 1,000 C. 100 D. 150

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6. Find the current through each one of the elements in the circuit below, given $v_g$ = 50 cos $10^5$t V. 5 $\Omega$ 1 $\mu$F 50 $\mu$H 7.5 $\Omega$ $v_g$

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D4. Use mesh analysis to determine $i_1$, $i_2$ and $i_3$.

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a) A company buys a batch of goods for NOK. 1 million in the first quarter. Sales are zero. Tax is 22%, and the company's average inventory time is 105 days. What is the result after tax for the 1st quarter? b) A company must give customers a credit period of 15 days. You can assume that you see this above one period of 70 sales days, after which the project is assumed to end. Assume sales are the same every day over the period. Ignore taxes and fees. You can assume a relevant return requirement of 10%. Make assumptions if necessary. How profitable/unprofitable is it for the company to give this credit, versus cash sales? The price is assumed to be the same in both options. c) Is there any connection between the warehouse's inventory turnover rate and outgoing inventory accounts receivable? d) In the Autovison case's solution, labor costs are not included. Could they have been included? Explain. e) Should changes in working capital always add up to zero? Justify your answer

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Which of the following is FALSE regarding the use of kinase signaling cascades in RTKs? a. The kinase cascade allows for the rapid amplification of the signal. b. Sequentially phosphorylating multiple kinases helps prevent unintended activation. c. It is difficult to break a phosphate bond, ensuring that the kinases remain active for extended periods. d. The use of multiple kinases can have multiple downstream targets leading to multiple changes.

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7. a) The Burgers vortex is defined in cylindrical coordinates \((r, \theta, z)\) through the velocity field \(\mathbf{u} = u_r \hat{\mathbf{e}}_r + u_\theta \hat{\mathbf{e}}_\theta + u_z \hat{\mathbf{e}}_z\), whose components are \(u_r = -\frac{1}{2} \alpha r\), \(u_\theta = \frac{\Gamma}{2\pi r} (1 - e^{-\alpha r^2/4\nu})\), \(u_z = \alpha z\), where \(\alpha\) and \(\Gamma\) are constants. Calculate the convective derivative of this velocity field and determine the vorticity field \(\mathbf{\omega} = \nabla \times \mathbf{u}\). Is it an incompressible flow? Hint: Check in the literature the form that the operators curl, divergence and convective derivative take in cylindrical coordinates (see for example the appendices of the books by Currie, Acheson or Davidson).

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2. The $V(r)$ potential of a spherical symmetric charge distribution (where $R$ is the sphere radius) is given by $V(r) = \frac{Q}{4\pi \epsilon_o R} [-2 + 3(r/R)^2]$ for $r<R$. What is the electric field, $E$? A) $-\frac{3Qr}{2\pi \epsilon_o R^3}$ B) $-\frac{Qr}{\pi \epsilon_o R^3}$ C) $\frac{3Qr}{2\pi \epsilon_o R^3}$ D) $-\frac{2Qr}{3\pi \epsilon_o R^3}$ E) $-\frac{3Qr}{2\pi \epsilon_o R^3}$

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5. Identify the term by its description Dural Fold a. Deep grooves that subdivide the hemispheres of the cerebrum. Ventricle b. Chambers formed during development that are filled with CSF and lined with ependymal cells. Fissure c. Folds of neural tissue found in the cerebrum Gyri d. Shallow depressions of the cerebrum that separate gyri. Sulci e. Meningeal layer of the dura mater that separate major areas of the brain and stabilize their connection. 6. What are the 4 ventricles of the brain? 7. Look at Figure 14-7 from your text and Chapter 14 power point. Order the movement of CSF through the structures of the CNS. Central Canal And Brain Arachnoid villi Ventricles Choroid Plexus Subarachnoid Space

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QUESTION 2 Evaluate the following expressions. You must list the value AND data type of the final answer in order to receive full credit. Make sure you label each of your responses. Given: int x = 3, y = 4, z = 3, and double w = 2.5; a. (x \& z) \& y b. static_cast<int>(w) % 4 - x + y c. ((x * y) + z) / w

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