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gregory almagro

gregory a.

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1)In Kyle (1985), market depth _______in the degree of information asymmetry and_____in the variance of noise trading. 2)In Kyle (1985), the expected profit of the informed trader_____in the variance of noise trading and ______in the degree of information asymmetry. 3)In Kyle (1985), informed trader trades more aggressively when the variance of noise trading____ and the degree of information asymmetry ____. 4)

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a calculator of 4.5v battery draws 0.5mw when fully functional what is the current demand from the supply if the the calculator is rated to operate 550h on the same battery what is the amperes hour rating of the battery

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Double-entry accounting means: All amounts are entered twice. The total of the debits must equal the total of the credits in any transaction. There are an equal number of accounts debited and credited in the transaction. All of these options

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In the following oxidation-reduction reactions, label what is oxidized and what is reduced. C3H8 + O2 → CO2 + H2O

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Find the range of the function $\int_0^x \sqrt{36 - t^2} dt$ (5 points) ? [-6, 6] ? [0, 6] ? [0, 9?] ? [0, 18?]

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Determine the derivative of with respect to x. h'(x) = Submit Answer Incorrect. Tries 8/80 Previous Tries Determine the derivative of h(x) = 2 sec^{3} (5x) g(x) = 6 cot(3x^{4})

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Theorem 2 shows that the amortized running time of the Move-to-Front (MF) heuristic on linear lists is within a constant (i.e., 2) multiplicative factor of the best off-line strategy. Does the same result hold (possibly with a somewhat larger multiplicative constant factor) for the Move-Half-Way-to-Front (MHWF) strategy? Prove your claim. (The latter strategy moves the accessed/inserted item half-way towards the front. That is, if the item was at position i, then it is moved to position ⎡i/2⎤, without affecting the relative order of the other elements.) [Hint: First compare MHWF with MF, then apply transitivity.]

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y'' - 2y' - 3y = e^{2t}; y(0) = 0, y'(0) = 0 Solve the initial value problem with the help of Laplace transform

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2. If a raindrop is 0.05 cm³ in volume, what would the volume of an Avogadro Number of raindrops be? 0.05cm³ x (6.02 x 10$^{23}$) = 3.01 x 10$^{22}$ cm³ 3. If this volume were in a cubic container, what would the length of one side of the box be? Give your answer in cm, km, and miles. (1.6 km equals one mile) cm

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Part B The following reaction was performed in a sealed vessel at 757 °C: $H_2(g) + I_2(g) \rightleftharpoons 2HI(g)$ Initially, only $H_2$ and $I_2$ were present at concentrations of $[H_2] = 3.00M$ and $[I_2] = 2.15M$. The equilibrium concentration of $I_2$ is 0.0400 M. What is the equilibrium constant, $K_c$, for the reaction at this temperature? Express your answer numerically. $K_c = $

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