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A bipolar differential amplifier with I = 0.2 mAutilizes transistors for which V = 20 V and B = 100. Thecollector resistances R = 10 k$2 and are matched to within10%. Find:(a) the differential gain(b) the common-mode gain and the CMRR if the bias currentI is generated using a simple current mirror

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The power and thickness of the lacrimal lens will vary with the: refraction lens-cornea relationship lens thickness

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research on IoT based Smart Agriculture Monitoring System using the LTE network.

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6. Which of the following is true? a) $ K>1, \Delta G^{\circ} \quad $ rxn is positive c) $ \Delta G^{\circ}{ }_{\mathrm{rxn}}=0 $ at equilibrium b) $ K<1, \Delta G^{\circ} \quad $ rxn is negative d) $ \Delta G_{\mathrm{rxn}}=0 $ at equilibrium e) None of the above are true

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The charge on an object that contains 8.41 x 10^19 excess protons is given by the formula: Charge = (Number of protons) x (Elementary charge) Given that the elementary charge is approximately 1.6 x 10^-19 coulombs, the charge on the object can be calculated as follows: Charge = 8.41 x 10^19 protons x 1.6 x 10^-19 C/proton Charge = 13.456 x 10^0 C Therefore, the charge on the object is 13.456 coulombs.

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18. Consider the following liquid-phase reaction is taking place into CSTR reactor: A?2C+D. Given that the feed is pure A, the inlet concentration of the feed = 1 mol/L. k = 0.42 L.mol$^{-1}$.h$^{-1}$. The reaction is 2$^{nd}$ order in A. The inlet volumetric = 10 L/h. The outlet flow rate of C = 18 mol. Calculate the following: a- Outlet concentration of A. b- Outlet flow rate of A and D. c- Reactor volume.

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k M(t) Question PSS10-Q1. The system shown in the figure below is composed of: \begin{itemize} \item One disc of radius $r = 0.5$ m, mass $m_1 = 3$ kg moments of inertia $I_1 = 0.375$ kg\text{-}m^2$, with respect to its centre and centre of mass, which is pinned to the ground. The disc rotates about its centre and the quantity $\theta_1$ defines its rotation angle (positive CCW). \item A second disc of radius $r = 0.5$ m, mass $m_2 = 5$ kg moments of inertia $I_2 = 0.625$ kg\text{-}m^2$, with respect to its centre and centre of mass, which is pinned to the ground. The disc rotates about its centre and the quantity $\theta_2$ defines its rotation angle (positive CCW). \item A point mass $m_3 = 1$ kg, constrained to move only vertically. \end{itemize} A torsional spring of stiffness $k_t = 10$ N\text{-}m/rad connects the first disc to the ground, and a flexible cable of stiffness $k = 100$ N/m connects the two discs. All springs are unstretched for $\theta_1 = 0$ and $\theta_2 = 0$. An inextensible cable connects the second disc to the point mass. An external moment $M(t) = M_0 \cos(\omega t)$ is applied to the second disc, with $M_0 = 0.3$ N\text{-}m and $\omega = 4$ rad/s. At home, you can complete the following parts a) Show that $\theta_1 = -0.4905$ rad and $\theta_2 = -0.6867$ rad is a stable equilibrium position b) Show that mass and stiffness matrices are: $M = \begin{bmatrix} 0.375 & 0\\ 0 & 0.875 \end{bmatrix}$ kg\text{-}m$^2$ and $K = \begin{bmatrix} 35 & -25\\ -25 & 25 \end{bmatrix}$ N\text{-}m/rad

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(1 point) Solve the given initial value problem $xy^2y = y^3 - 4x^3$ $y(1) = 6$ $y(x) =$

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Exercise 1. Evaluate $\int_C \mathbf{F} \cdot d\mathbf{r}$, where $\mathbf{F}(x, y, z) = 2xy^2 \mathbf{i} + 3x^2 y^2 \mathbf{j} + e^z \cos z \mathbf{k}$ and $C$ is the line starting at $(0, 0, 0)$ and ending at $(1, 1, \pi)$.\newline Exercise 2. Evaluate the line integral $\int_C 2xyzdx + x^2zdy + x^2ydz$, where $C$ is any oriented simple curve connecting $(1, 1, 1)$ to $(1, 2, 4)$.\newline Hint: Use the fundamental theorem of line integrals.

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Question 20 Calcium and oxygen form an ionic compound with the formula ________. CaO Ca?O CaO? Ca?O? Ca?O? 1 pts

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