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ashley smith

ashley s.

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Question 8. (15 points) The switch in the circuit below switches between the terminal 1 and 2 by a time period T. At t = 0, the switch changes the connection to connect terminals 1 and 3, and at t = T/2, the switch changes the connection to connect terminals 2 and 3. Circuit A $$I_1$$ $$V_1$$ $$I_2$$ $$V_2$$ $$V_C$$ C R Suppose $$V_1$$ and $$V_2$$ are DC voltage sources for a) – c). Assume the circuit is in a periodic steady- state (all voltages and currents in the circuit are periodic with period T). a) (3 points) Find the expression of $$V_C$$ (voltage across $$C_1$$) for $$0 \le t \le T$$, and its rms value. b) (3 points) Find the expression of $$I_1$$ and $$I_2$$ for $$0 \le t \le T$$, and their rms values. c) (3 points) Find the expression of the average value of $$I_1$$, and describe how this expression can be approximated in two extreme cases, one where $$T \ll RC$$ and the other where $$T \gg RC$$. Suppose $$V_1$$ and $$V_2$$ are AC voltage sources with angular frequency $$\omega$$ for d) and e). d) (3 points) As $$T \to 0$$, the behavior of Circuit A converges to the behavior of a circuit without a switch. Find this circuit and justify your answer. (Hint: analyze DC and low-frequency responses assuming $$T \ll RC$$ and $$\omega T \ll 1$$.) e) (3 points) Suppose R = 10 k$$\Omega$$, C = 10 nF, and $$V_2 = 0$$. Using the switch-less circuit found in d), find the transfer function $$G(\omega) = V_C/V_1$$ and draw the Bode plot of it. Mark the position of all poles and zeros in the plot.

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Briar Inc.'s only debt was a bond with a ten-year maturity priced at par (price = 1000, same as the face value), and is paying annual coupon payments with a coupon rate of 7%. They are paying 27 % as taxes. What would be Briar's cost of debt (it is a rate so answer as a percent to two places!) based only on this bond issue?

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The work function for metallic potassium is 2.29 eV. Calculate the kinetic energy and the speed of the electrons ejected by light of wavelength 260 nm. Enter 0 if no electrons are ejected. J (kinetic energy) m/s (speed)

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The growth rate of a given species of microorganism is dependent on the composition of the medium in which it is grown. True or False True False

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Standard 51: use a circle of radius r to evaluate the trigonometric functions. For the given values of $\sin\theta$ and $\cos\theta$, find the exact value of the four remaining trigonometric functions: $\sec\theta$, $\csc\theta$, $\tan\theta$, $\cot\theta$. $\sin\theta = \frac{12}{13}$ $\cos\theta = -\frac{5}{13}$

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Noble prize in the field of chemistry. Joachim Frank 1) The history of Joachim Frank won the nobel prize in the field of chemistry? 2) The process of how the winner is chosen?

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Determine the number of combinations (subsets) of the following. 8 objects taken 5 at a time There are \boxed{} combinations of 8 objects taken 5 at a time. (Type a whole number.)

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Consider the supply and demand functions graphed below. 100 75 70 60 Price 10 5 6 Supply Demand 20 Quantity Suppose a demand-side tax is imposed. As a result of the tax, the new equilibrium quantity is 5. What is the price paid by consumers? $ 60 What is the price received by producers? $ How much is the tax that was imposed? $ How much tax revenue is collected? $ Which side of the market pays more of the tax? This side of the market pays more of the tax because

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Part 1: Compare theoretical and measured acceleration Use the stopwatch to time the descent of the cart through several trials at this angle. How will you measure the track's first angle of incline $\theta_1$? How will you measure the displacement $\Delta x$ of the cart? How will you estimate the acceleration of the cart $a$? Theoretical (expected) acceleration: $a_t = g \sin \theta =$ $9.8 \sin \theta$ $\sin^{-1} \frac{6.5}{118} = 3.16$ Trial Mass $m_1$ $\theta_1$ ($^\circ$) $\Delta x$ (m) $t$ (s) Measured $a_1$ Expected $a_1$ % error (kg) (m/s$^2$) (m/s$^2$) 1 104 2.02s 0.51 m/s$^2$ 2 0.490kg 3.58$^\circ$ 104 2.06s 0.49 m/s$^2$ 0.61 m/s$^2$ 19.67% 3 104 2.08s 0.48 m/s$^2$ Average 0.49

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3. (b) Implement the equivalence classes for the following conditions: i. -120 to +130 ii. +750 iii. \{-2, -7, 3, 5, 7, 33\} iv. \{F, T, F, F\} v. \{1, 3, 5, 9, 140\}

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