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morgan johnson

morgan j.

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11. Which of the following is true about tax expenses reported on the income statement of U.S companies? a) a. It only includes tax payable this year b) It is sum of tax payable this year plus deferred tax expense c) It is tax payable this year less deferred tax expense d) It includes foreign income earned but not transferred to the USA yet.

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Question 37 Anomie is a sense of normlessness; without moral guidance or standards. O True O False

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according to guyas and freely, what donyou get about the function of the house of wisdom? do they have similar opinions?

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A 200 m3/d stream flows from an abandoned mine and contains 10 mgll of dissolved Fe(II) (formula weight = 56 g) and no suspended solids. When oxidized in the stream to Fe(III), the brown precipitate that forms degrades the stream. You wish to consider biological oxidation of the Fe(I!) to remove at least 95 percent of the iron before discharge to the stream. It nlust be considered that the Fe(III) produced in the reactor precipitates there forming Fe(OHh, which becomes part of the reactor suspended solids and is removed from the system for disposal along with the waste biological solids. What reactor volume do you suggest be used for a CSTR with settling and solids recycle? Assume the reactor total suspended solids concentration (X) equals 3,000 mgSSIl and that [e~n]lim for Fe(I!) oxidation is 2.2 d.

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A research ship in the Pacific Ocean is testing a new method of detecting pollutants in ocean water. Their experimental apparatus includes two lasers which hang over the side of the ship and point downward, just below the surface of the water. One laser is blue ($\lambda$=400 nm, $\alpha_{H_2O}$ = 0.0044 m$^{-1}$) and the other is red ($\lambda$=700 nm, $\alpha_{H_2O}$ = 0.6 m$^{-1}$). Both lasers are very bright, with an intensity of 4850 W/m$^2$. What is the intensity of the blue laser beam at a depth of 12.9 m? 4582 W/m$^2$ You are correct. Your receipt no. is 158-2973 Previous Tries What is the intensity of the red laser beam at a depth of 12.9 m? 2.037 W/m$^2$ Submit Answer Incorrect. Tries 1/99 Previous Tries This discussion is closed. Send Feedback

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(c3p45_5e) For the vectors in the figure, a = 6.4, b = 2.2 and c = 6.77. Calculate $\mathbf{a} \times \mathbf{b}$. A positive value is for the z-component coming out of the page. The units are m.

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6.8 The following Table lists stability constants for a range of substituted tris-(1,10phenanthroline)iron(II) complexes \( \left(\log \beta_{3}\right. \) ), together with the \( \mathrm{pK}_{\mathrm{a}} \) values of the respective ligands, some Hammett \( \sigma \) values for substituents, and redox potentials \( \left(\varepsilon^{0}\right) \) for the respective iron(II)/iron(III) complex couples. Construct graphs showing the relations between the given stability constants and the other parameters, and comment on the correlations (or non-correlations) which become apparent. \begin{tabular}{lccccccc} & \( 5 \mathrm{NO}_{2} \) & \( 5 \mathrm{Cl} \) & \( 5 \mathrm{Ph} \) & none & \( 5 \mathrm{Me} \) & \( 5,6 \mathrm{Me}_{2} \) & \( 4,7 \mathrm{Me}_{2} \) \\ \( \log \beta_{3} 17.8 \) & 19.7 & 21.1 & 21.2 & 21.9 & 23.0 & 23.1 \\ \( \mathrm{p} K_{\mathrm{a}} \) & 3.25 & 4.26 & 4.80 & 4.97 & 5.28 & 5.60 & 5.94 \\ \( \sigma \) & +0.78 & +0.23 & +0.01 & 0 & -0.17 & - & - \\ \( \varepsilon^{\mathrm{o}} / \mathrm{V} \) & 1.26 & 1.11 & 1.08 & 1.07 & 1.02 & 0.97 & 0.88 \end{tabular} The stability constant for the formation of tris-(1,10-phenanthroline)iron(III) is \( 10^{14} \) (i.e. \( \log \beta_{3}=14 \) ). Why is this value smaller than that for the analogous iron(II) complex?

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Write an effective (simple) algorithm to create the following 6-by-6 matrix, A, A = 2.5000 2.5000 2.5000 2.5000 2.5000 -2.0000 2.5000 2.5000 2.5000 2.5000 -2.0000 2.5000 2.5000 2.5000 2.5000 -2.0000 2.5000 2.5000 2.5000 2.5000 -2.0000 2.5000 2.5000 2.5000 2.5000 -2.0000 2.5000 2.5000 2.5000 2.5000 -2.0000 2.5000 2.5000 2.5000 2.5000 2.5000 Write your code so that it is valid for any n-by-n matrix of the above type. [Hint: You may recall the topic of linear indexing of a matrix A, i.e., check what you get when you write A(:) and A(1:end) for any matrix A].

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For the given system, multiply or divide each term of both equations by a number selected through inspection in order to make the coefficients easier to work with. Then solve the system using an appropriate algebraic method. 0.3x - 0.7y = 0.8 0.2x + 0.5y = 0.9 Select the correct choice below and, if necessary, fill in the answer box to complete your choice. A. The solution is x = , y = (Type integers or decimals rounded to two decimal places as needed.) B. There are infinitely many solutions. C. There is no solution.

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2\frac{d^2y(t)}{dt^2} + 8\frac{dy(t)}{dt} + 26y(t) = 8x(t) + 2

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