Numerade

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Calculate the energy charge of the cell assuming that the concentration of ATP, ADP, and AMP were all equal. Why is this value not a good representation of actual energy charge in a healthy cell?

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Find the value of $\iiint_E xy \, dV$, where $E$ is the solid shown $y = x$ $z = 4 - y^2$

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1.22 In which of the following cases is the map $ \varphi: P \rightarrow Q $ orderpreserving? (i) $ P=Q=(\mathbb{Z} ; \leqslant) $, and $ \varphi(x)=x+1 $. (ii) $ P=(\wp(S) ; \subseteq) $ with $ |S|>1, Q=2 $, and $ \varphi(U)=1 $ if $ U \neq \varnothing $ and $ \varphi(\varnothing)=0 $. (iii) $ P=(\wp(S) ; \subseteq) $ with $ |S|>1, Q=2 $, and $ \varphi(U)=1 $ if $ U=S $ and $ \varphi(U)=0 $ if $ U \neq S $. (iv) $ P=Q=\left(\mathbb{N}_{0} ; \preccurlyeq\right) $, and $ \varphi(x)=n x $ (with $ n \in \mathbb{N}_{0} $ fixed). (v) $ P=(\wp(S) ; \subseteq), Q=2 $, and $ \varphi(U)=1 $ if $ x \in U $ and $ \varphi(U)=0 $ otherwise (with $ x \in S $ fixed). (vi) $ P=Q=(\wp(\mathbb{N}) ; \subseteq) $, and $ \varphi $ defined by \[ \varphi(U)=\left\{\begin{array}{ll} \{1\} & \text { if } 1 \in U \\ \{2\} & \text { if } 2 \in U \text { and } 1 \notin U \\ \varnothing & \text { otherwise } \end{array}\right. \]

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2.tWhat type of computer is likely to use SO-DIMMs, have an internal power supply, and use a desktop processor socket?

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Which of the following choices contains the best pairing of the scientific method steps with the process of solving the everyday problem

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Contingent liabilities should be recorded with a journal entry and appear directly in the financial statements when the likelihood is remote and a reasonable estimate of the amount can be made the likelihood is probable and a reasonable estimate of the amount can be made the likelihood is reasonably possible and a reasonable estimate of the amount can be made the likelihood is probable and a reasonable estimate of the amount cannot be made

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4) How many milliliters of 0.260 M Na$_2$S are needed to react with 45.00 mL of 0.315 M AgNO$_3$? Na$_2$S(aq) + 2 AgNO$_3$(aq) $\rightarrow$ 2 NaNO$_3$(aq) + Ag$_2$S(s) A) 54.5 mL B) 27.3 mL C) 74.3 mL D) 109 mL

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There are two uniform slender bars OA and BC as shown. Bar A has a mass of 6 kg. Bar B has a mass of 8 kg. The bars are welded at A to form a T-shaped member and are rotating freely about a horizontal axis through O. The bars have an angular velocity = -4 rad/s as OA passes the horizontal position shown. The angular acceleration C is unknown. The mass moment of inertia of the composite body A-B is Io = 2.625 N-s^2-m. What is the reaction force Fo? 0.25m 0.5m X A 0.25m B

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2. Consider the directed graph G = (V, E) defined as follows: V = {1, 2, ..., 7, 8, 9} and E = {(x, y) | y = 2x} \cup {(7, 8), (4, 1)}. Do the following: (a) Draw the directed graph. (b) List the in- and out-degrees of vertices 1, 4, 8 and 9. (c) Write down an adjacency list representation of G. (d) Let G' be the graph obtained from G by removing the directions on edges. Write down all connected components of G'.

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1.1 Practice with propagation of errors 1. You measure a set of data for a pendulum and plotted the period vs. the square root of the length, because according to the small angle approximation, $T = 2\pi\sqrt{L/g}$. The slope of your fit ($y = Bx$) is $B = (2.1\pm0.1) s/m^{1/2}$. Does your experiment agree with the accepted value of $g = 9.80 m/s^2$? (Note: do this by propagating the error from B to g.) 2. The weighted average of two quantities $x_1$ and $x_2$ is $\bar{x} = \frac{w_1x_1 + w_2x_2}{w_1 + w_2}$, where $w_j = \delta x_j^{-2}$, and the uncertainty in $\bar{x}$ is given by $\delta\bar{x} = \sqrt{\frac{\delta x_1^2\delta x_2^2}{\delta x_1^2 + \delta x_2^2}}$ (You do not need to derive this.) (a) Show mathematically that this quantity is smaller than $\delta x_1$. (Hint: Figure out how to write the expression above as $\delta\bar{x} = \frac{\delta x_1}{\sqrt{1 + (\delta x_1/\delta x_2)^2}}$, then carefully argue that this is smaller than $\delta x_1$.) (b) In a similar fashion, it's also possible to show that $\delta\bar{x} < \delta x_2$. (You don't need to.) Briefly explain why it makes sense that $\delta\bar{x}$ is smaller than both $\delta x_1$ and $\delta x_2$. (Hint: this is related to the idea of the standard deviation of the mean.)

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anne g.