Numerade

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7. What is the equilibrium law expression for the following reaction? $$Fe_2O_3(s) + 3CO(g) \rightleftharpoons 2Fe(s) + 3CO_2(g)$$

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a patient is admitted to your unit with a 15-year history of COPad. The nurses assessment should include monitoring for a. Accessory muscle use with breathing b. Chest pain c. Respiratory alkalosis d. Prolinged insiratuon with ambulation

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Steady-state 2-D Heat Conduction in a Rectangular Sheet Determine the steady-state temperature distribution in a rectangular plate A(0,0), B(0,6), C(10,6), D(10,0) if the temperature along AB, BC, and AD are maintained at zero temperature while the edge CD is at temperature 80\deg . ܣܗ B u=0\deg с nity u(x,y)= E Bn sinh nx. sin 6 6 n=1 160(1-сos nt ) Bn \Sigma \epsi U = 0\deg u = 80\deg TT sinh an 3 А 0 D 10 u= 0\deg X

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Which answer holds most true a toward earth at A toward earth at 499/500 the speed of light be toward earth at one over500 the speed of light see away from earth at one over500 the speed of light or D away from earth at 499/500 the speed of light

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The formula s = 16t? is used to approximate the distances, in feet, that an object falls freely from rest in t seconds. The height of a building is 1100 feet. How long would it take for an object to fall from top?

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2.5%, March 20 Question 8, 12.4.29 Part 1 of 6 Let X and Y be two independent random variables with probability mass function described by the table to the right. (a) Find E(X) and E(Y). (b) Find E(X + Y). (c) Find var(X) and var(Y). (d) Find var(X + Y). HW Score: 40.63%, 6.5 of 16 points Points: 0 of 1 Save k\tP(X = k)\tP(Y = k) -4\t0.2\t0.1 -3\t0\t0.2 -2\t0.4\t0.2 -1\t0.25\t0.2 0\t0.05\t0 1\t0.1\t0.3

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Solve the system of equations. Your answers must be fractions (decimals are not allowed). $\begin{cases} x_1 - 3x_2 + 3x_3 = 1 \ x_1 + 3x_2 + 3x_3 = -2 \ x_1 - x_2 - x_3 = 1 \end{cases}$

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Find: Vout • Vout Ripple p-p • Iout • Vp-p ripple Zener • V$_{c}$ ripple p-p V$_{z}$ener N$_{c}$f1: N = 2.61 74 RMS 60hz 1.2k? 100µf 317 Lab Calculations V$_{2}$ = 2 W? 10? V$_{z}$ = 5.13 10µf V$_{out}$

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7.4-Arc Length and Surface of Revolution 2) Find the area of the surface formed by revolving the graph of $f(x) = x^3$ on the interval $[0, 1]$ about the x axis.

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b) Find the mass and the center of gravity of the cylindrical solid that has density $\delta(x, y) = h - y$ and is enclosed by $x^2 + y^2 = a^2$, $z = 0$, and $z = h$. c) Find the centroid of the solid bounded by the parabolic cylinder $z = 1 - y^2$ and the planes $x + y = 1$, and $x = 0$, and $z = 0$.

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samantha d.