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rodrigo rice

rodrigo r.

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The firm also sells the game in New Zealand. It faces no additional fixed costs, but shipping adds $0.50 per unit to the marginal cost. The profit-maximizing price is $1.60, at which it sells 150,000 units in New Zealand. A law is proposed in the United States that would outlaw the practice of firms charging higher prices domestically than the same firms charge abroad. The monopolist would have the choice of producing only in the United States, charging $5.10 per unit for 180,000 units, or charging the profit-maximizing price for the combined markets, $4.60, and selling 195,000 units in the United States and 20,000 units in New Zealand. How would this law affect American consumers and consumers in New Zealand, respectively?

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____ Atom(s) of potassium will combine with _____atom(s) of nitrogen to make potassium nitrid

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4. Let $f(x) = 2 + \sqrt{x + 6}$ and $g(x) = \frac{3}{x - 1}$ (a) (4 pts) Find $f \circ g(2)$ (b) (4 pts) Find and simplify $g \circ f$ (c) (4 pts) Find the domain of $g \circ f$ 5. (6pts) Find the domain of $f(x) = 3 + \sqrt{5 - x}$.

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Cia suffers from depression and sleeps over 14 hours per day. What is the name for this symptom? Question options: avolition insomnia anhedonia hypersomnia

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Find an equation of the tangent line to the graph of the equation $\ln(x) + xe^y = 1$ at the point $(1, 0)$. y = Submit Answer 15. [-/1 Points] DETAILS TANAPCALC10 5.5.034. Find the derivative of the function. $g(x) = \ln(e^x + \ln(x))$ $g'(x) = $ Submit Answer 16. [-/1 Points] DETAILS TANAPCALC10 5.5.046. Use logarithmic differentiation to find the derivative of the function. $y = \frac{\sqrt{8 + 5x^2}}{\sqrt{x^2 + 1}}$ y' =

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PART B Q.3 A half-wave rectifier in Figure Q3B has a load resistance, $R_L$ of 3.5 k$\Omega$ and the ac input voltage ($V_1$) is 240 V (peak value). Winding ratio for transformer is equal to 1. If the diode is an ideal diode, n:1 + ac line voltage $V_1$ $V_2$ $R_L$ $V_o$ Figure Q3B (a) Calculate peak secondary voltage of the transformer. (2 marks) (b) Calculate peak, rms and average values of voltage across the load, $R_L$. (3 marks) (c) Sketch the input ($V_1$) and output voltages ($V_o$).

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you bought one year put option with a strike price X=56 and a premium of $8.9 risk free is 10% what shall be the price of the call option if the face vlaue of the t.bill is 50 dallors price of the call is

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3. Consider the following algorithm: Algorithm 2: TwoSum Precondition: A is a sorted array of integers of length at least 2 and $x$ is a value. Postcondition: Returns a pair $[i, j]$ such that $0 \le i, j < len(A) - 1$, $i \ne j$ and $A[i] + A[j] = x$, if such a pair exists; returns $[-1, -1]$ otherwise. 1 Function TwoSum (A, x): 2\quad lo := 0; 3\quad hi := len(A) - 1; 4\quad sum := A[lo] + A[hi]; 5\quad while lo < (hi - 1) and sum $\ne$ x do 6\qquad if sum < x then 7\qquad\quad lo := lo + 1; 8\qquad else 9\qquad\quad hi := hi - 1; 10\qquad end 11\qquad sum := A[lo] + A[hi]; 12\quad end 13\quad if sum == x then 14\qquad return [lo, hi]; 15\quad else 16\qquad return [-1, -1]; 17\quad end (a) Give an appropriate loop invariant for the purpose of proving correctness of TwoSum. Prove your loop invariant. (b) Use your loop invariant from part (a) to prove partial correctness for TwoSum with respect to the given specification. (c) Define an appropriate loop measure for the purpose of proving the termination of the loop and then prove termination of TwoSum.

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Given below is the principal owed on a student loan last month, the annual interest rate, and the way the minimum monthly payment is computed. Find this month's minimum payment due. Principal $24,800 Annual Rate 6% Method for Calculating Minimum Monthly Payment finance charge +$\textdollar20 + 1.5\% \text{of principal}$ This month's minimum payment is $\text{ (Round to the nearest cent as needed.)}$

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The coefficient of cubical expansion of a metal at 293K is 21.3 * 10^-6 K^-1 and the compressibility coefficient KT is 1.56 * 10^-11 Pa^-1. The molar mass of the metal is 63.55 g mol^-1 and its density is 0.97 g cm^-3. Calculate Cp,m - Cv,m of the metal at 293K.

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