Numerade

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Collusion among oligopolists... Question Answer a. can be enforceable in an infinitely repeated game if the discount factor is low enough. b. None of the others. c. is beneficial for consumers. d. is enforceable in equilibrium according to (standard) static oligopoly models.

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which part of the body is the most likely point of electrical contact? a. hands b. feet c. head d. all of the above

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React components must always return a single React element True False

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Dan, Eve, Frank, Gail, and Herb adhere to different schools of legal philosophy. The written law of a particular society at a particular time is most significant to Group of answer choices A legal positivist. A follower of the historical school. A legal realist. A person who adheres to the natural law tradition.

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Discoumi rate for endowment Cast of debt WACC 10% 160 12% Horizon value FCF plus Horizon Value PVIF at WACC PV of FCF for respective year Enterprise value Less: Interest bearing debt Net value of enterprise $404.76 $1,689.31 0.9091 0.8264 $367.96 $1,396.04 $27,424 $0.00 $27,424 $8,513.43 0.7513 $6,396.14 $15,163.64 0.683 $10,356.77 $75,587 $14,346.24 0.6209 $8,907.58

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Exercise 1.3. (a) Define the order of convergence r and the asymptotic error constant Yr for a sequence {xk} that converges to x*. (b) Write down the zeros of the univariate function f(x) = x^2(2x - 3). (c) Define the iterates of Newton's method for zero-finding when applied to the function every Newton sequence that converges to a zero of f(x) = x^2(2x - 3).

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$V_s = 5e^{-3t}$ $V_c(0) = 1V$ $V_c(t) = ?$ $\cdot y(t) = e^{-pt} \int qe^{pt}dt + Ke^{-pt}$

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1) Given the following circuit: 120 V 7V Assume the input ($V_i$) to the primary coil of the transformer above is a standard 60 Hz wall outlet that peaks at $t = 0$. Write the time-dependent expressions for the voltages on either side of this transformer in the form $V = V_m \cos(\omega t + \phi)$ below. Specify $V_m$, $\omega$, and $\phi$ in each expression. Show your work for these values to the right. transformer input: $V_i =$ transformer output: $V_o =$ Calculate the turns ratio for this transformer; show your work below. If the diode in the circuit above is ideal, carefully plot multiple cycles (to scale) of $V_o(t)$ across $R_{load}$ below. Calculate a value for the peak current, $I_m$, through the resistor if $R_{load} = 2 \Omega$. Show your work below. Plot multiple cycles (to scale) of $I_o(t)$ through $R_{load}$ on the graph of $V_o(t)$ above. Write the integral for the average (DC) voltage for the output of this circuit using the actual values, units, limits, etc. Write the integral for the effective (RMS) current for this circuit using the actual values, units, limits, etc.

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Use integration by parts to solve $\int x^2 \ln(3x^2) dx$

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What is the impact of a heat exchanger in terms of safety and environment for ammonia production?

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