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milagros benson

milagros b.

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2. A single layer FR 4 board (bottom is a ground plane) is operated at 2 GHz. The following questions arise: A) What is the width for a $Z_0 = 50\Omega$ copper trace ($\sigma = 5.8 \times 10^7 S/m$), for a 0.062" thick board. The manufacturer lists a dielectric constant of 4.34 at 1GHz and a dissipation factor of 0.017. The trace thickness is 1.5 mil. B) Does the skin effect influence the trace thickness? C) Based on the above dissipation factor, can you make predictions about the signal attenuation? How significant do you think the effect will be? What voltage signal attenuation in dB can you expect for a 30 cm long trace? Note: To answer C) requires some "deep" thinking.

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Question 1 Research demonstrates that boys and girls are socialized nearly identically from birth to age 3 True False

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Consider a firm operating with the following: price - 10; MR = 10; MC = 10; ATC = 10. Thisfirm is:a monopolist for a product with a relatively inelastic demand.perfectly competitive in long-run equilibrium.making an economic profit of 10. an example of monopolistic competition.

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which professional strategy is most effective for nurse leaders and managers to implement in improving safety and quality of client centered care

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What is the magnitude of the electric field at the point (9.80$\hat{i}$ - 9.10$\hat{j}$ + 1.20$\hat{k}$) m if the electric potential is given by V = 6.10xyz$^2$, where V is in volts and x, y, and z are in meters?

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An irregular object has a density of 2.38 g/mL. It was added to a graduated cylinder with an initial volume of 34.7 mL. The volume rose to 43.5 mL. What is its mass?

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Problem 1.3. Find a vector field \(\vec{E}(\vec{r})\) in \(\mathbb{R}^2\) such that: \(\nabla \times \vec{E} = \vec{0}\), \(\nabla \cdot \vec{E} = \rho\), where \(\rho\) represents a point of charge \(2\pi\) placed at the origin, \(\rho(\vec{r}) = 0\) for \(\vec{r} \neq \vec{0}\), and \(\iint_{\mathbb{R}^2} \rho dA = 2\pi\).

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Compare positioning based on benefits compared to positioning based on beliefs

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Glycerol, $C_3H_5(OH)_3$ is essentially a nonvolatile liquid that is very soluble in water. A solution is made by dissolving 46.0 g of glycerol in 250 g of water. Calculate the boiling point, in $^\circ C$, of this solution.

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Table 1 Point 2 3is 3R 4 5is 5R 6 E 2 Q1 W pompe 1 étage n°1 W? 1 4 3 étage n°2- Q2 Figure 1 6 5 Condenseur W2 Qc A steam cycle as shown in Fig. 1 has 2 stages of turbine. T2 = 550 °C, P2 = 200 atm, T4 = 550 °C, P4 = 15 atm and T6 = 60 °C. The pump is adiabatic andreversible and both turbines are adiabatic with the isentropic efficiency of 0.87. Answer the followings: 1. Fill in Table 1. The temperature rise across the pump is given by ($\Delta T_{1-6} = \frac{\beta \times V \times T}{C_p} \times \Delta P_{16}$) where $\beta$ = 5.8 X 10<sup>-4</sup>/K, Cpwater = 4187 J/kg.k and T = T before the pump 2. Calculate the water mass flow rate if the total power produced by theturbines are 50 MW 3. Calculate pump input power 4. Calculate the heat input at Q1 and Q2. 5. Calculate the cycle efficiency Patm T °C h kJ/kg

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