Numerade

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5. Consider the circuit below. $V_i$ $R_i$ $V_o$ $R_f$ $L$ a. Derive the transfer function. b. Derive an expression for the time constant of this system - remember to force the general dynamics form to derive the proper time constant. c. If $R_f$=1k$\Omega$, $R_i$=100$\Omega$, and L=1mH, provide magnitude Bode plot (in dB), and indicate corner frequency.

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All of the following are posterior leg muscles except the Multiple Choice soleus. All of these are posterior leg muscles. gastrocnemius. extensor digitorum longus. popliteus.

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Write the domain and range of the function using interval notation. y Domain: Range: 5- 4- 3- 2 1- x 2 2345 -2- -3- -5

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In the drive-reduction theory, motivation decreases once ________ is established (or re-established). O exhaustion O reward O homeostasis O punishment

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Question 2 The surplus gasoline liquid stream from a catalytic reformer which is $ 20 \% \mathrm{C}_{3} \mathrm{H}_{8} $ and $ 80 \% \mathrm{C}_{4} \mathrm{H}_{10} $ is burned in a furnace in the presence of air. The composition of the gas leaving the furnace is \begin{tabular}{|l|l|} \hline $ \mathrm{O}_{2} $ & 0.073 \\ \hline $ \mathrm{N}_{2} $ & 0.836 \\ \hline $ \mathrm{CO}_{2} $ & 0.092 \\ \hline $ \mathrm{CO} $ & 0.0 \\ \hline \end{tabular} How much $ \mathrm{O}_{2} $ is required to burn $ 1 \mathrm{~mol} $ of the gasoline stream under these conditions?

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Curved arrows are used to illustrate the flow of electrons. Follow the curved arrows and draw the products of the following reaction. Include all lone pairs and charges as appropriate. Ignore organic byproducts. OH 1 Drag To Pan Atoms, Bonds, and Rings Charges and Lone Pairs Draw or tap a new bond to see suggestions Undo Reset ? Drawing Remove Done

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Total utility is How much utility a seller gets from producing a good. The sum of the marginal utilities from the consumption of good. A function that always falls as a buyer enjoys more units of a good. The additional utility from consuming one more unit of a good.

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5. [-/2.85 Points] DETAILS OSCOLPHYS2016ACC 8.1.WA.002. MY NOTES ASK YOUR TEACHER PRACTICE ANOTHER Two carts mounted on an air track are moving toward one another. Cart 1 has a speed of 1.2 m/s and a mass of 0.51 kg. Cart 2 has a mass of 0.75 kg. (a) If the total momentum of the system is to be zero, what is the initial speed (in m/s) of Cart 2? (Enter a number.) m/s (b) Does it follow that the kinetic energy of the system is also zero since the momentum of the system is zero? Yes No (c) Determine the system's kinetic energy (in J) in order to substantiate your answer to part (b). (Enter a number.) Submit Answer J

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Instead of steering the direction of the main beam of an array, it can be useful to get a null (zero in the radiation pattern) in some particular direction to avoid unwanted interference. Assume that we have two z-directed (vertical) dipoles on the x-axis and we want a null in the $\phi_0 = 60^\circ$ direction in the (horizontal) xy-plane as shown in the figure. (a) Determine the needed phase shift $\xi$ when $d = \lambda/2$. (b) Plot the radiation pattern in the xy-plane.

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Find the critical point of the function. Then use the Second Derivative Test to classify the nature of this point, if possible. (If an answer does not exist, enter DNE.) f(x, y) = x^2 + 2xy + 2y^2 - 4x + 3y + 4 (x, y) = relative minimum Finally, determine the relative extrema of the function. (If an answer does not exist, enter DNE.) relative minimum value relative maximum value

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robert m.