Numerade

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Which of these has the greatest number of protons in its nucleus? lead mercury gold silver

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Suppose there are two polluting sources with and . If the same marginal abatement cost of $24 applies to both sources, then the total reduction in pollution is:

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A developmentalist who focuses on the distinct stages in the life span is emphasizing the discontinuity of development. the continuity of development. later development. maturation.

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(b) Solve the 3D infinite \"cuboidal well\" problem for the TISE. The well has sides $L_x$, $L_y$, $L_z$; within the well, $V = 0$ and outside the well, $V = \infty$. Introduce quantum numbers $\vec{n} = (n_x, n_y, n_z)$ and give the formula for the $n^{th}$ energy eigenvalue and the normalized eigenvector $\psi_\vec{n}$.

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For the vectors \textbf{A} (red color), \textbf{B} (blue color), and \textbf{C} (green color) use the component method to determine the vector \textbf{F} = \textbf{A} - \textbf{B}.

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NOD2 is expressed in Paneth cells, where it can regulate the release of antimicrobial peptides. If NOD2 were no longer functional in Paneth cells, what type of diseases could develop? urinary gastrointestinal neurological myocardial respiratory

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(i) Why emitter is always forward biased in BJT Transistor amplifier circuit? (1 Mark) (ii) Determine the value of alpha from the given data in Fig.1 (2 Marks) (iii) Determine the value of Ic & alpha from the given data in Fig.2 (2 Marks) $I_B = 240 \mu A$ $I_E = 12 mA$ $I_B = 48 \mu A$ $\beta = 49$

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5. As $\vec{B} = \nabla \times \vec{A}$ then $\phi_M = \iint \vec{B} \cdot d\vec{S} = \iint \nabla \times \vec{A} \cdot d\vec{S} = \oint \vec{A} \cdot d\vec{l}$ where the last equality follows by Stoke's theorem. If $\vec{A} = \hat{x}3x^2y^2 - \hat{y}x^3y^2$ calculate the magnetic flux through the area bound by the rectangle (0, 0), (0, 2), (1, 2), (1, 0).

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1) The representative agent consumes two goods (x and y) with respective prices $P_x$ and $P_y$. The income of the agent is denoted by $I$ and the utility function reads: $U(x, y) = \alpha \ln(x) + (1 - \alpha)\ln(y)$ a. Solve the optimization problem of the agent by substituting the budget constraint into the utility function. b. Write the Lagrangian problem and solve it. In particular, show how the demand for each good is affected by $P_x$, $P_y$, and $I$. Discuss! c. Show the results for the special case of $P_x = 2P_y$ and $\alpha = \frac{1}{2}$.

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A potential difference $V_{ab} = 46.0\text{ V}$ is applied across the capacitor network of (Figure 1) Part A If $C_1 = C_2 = 4.00\text{ }\mu F$ and $C_4 = 8.00\text{ }\mu F$, what must the capacitance $C_3$ be if the network is to store $2.40 \times 10^{-1}\text{ J}$ of electrical energy? Express your answer with the appropriate units. $C_3 = \boxed{10^{-6}}\text{ F}$

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jason q.