Numerade

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Prompt 2: The number of eggs laid on a tree leaf by an insect of a certain type is a Poisson random variable, XXX, with parameter ccc, where E(X)=cE(X)=cE, left parenthesis, X, right parenthesis, equals, c. However, such a random variable can only be observed if it is positive, since if it is 0, then we cannot know that such an insect was on the leaf. If we let YYY denote the observed number of eggs, then P(Y=i)=P(X=i∣X>0)P(Y=i)=P(X=i∣X>0)P, left parenthesis, Y, equals, i, right parenthesis, equals, P, left parenthesis, X, equals, i, vertical bar, X, is greater than, 0, right parenthesis, where XXX is Poisson with parameter ccc. Find E(Y)E(Y)E, left parenthesis, Y, right parenthesis. (Note 1: your answer will be a mathematical expression with ccc. When you type in your answer, the preview box will display what the mathematical expression looks like. Note 2: Coursera uses the capital letter "E" to represent the mathematical constant "e" equivalent to approximately 2.72.)

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Module 4 Specifications Back Question 3 Not yet answered Points out of 1.00 P Flag question Oriented Strand Board (OSB) is required for roof sheathing. Select one: a. True b. False

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Find vertical asymptote(s) of the following function. $$f(x) = \frac{3x^2 + 4x - 4}{x^2 + x - 2}$$

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5. Redraw the following logic circuits to their equivalent circuits. (10 pts) (a) Using only NAND gates A B C X (b) Using only NOR gates A B C Y

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Please explain this mechanism step by step. I don't know how to get the final product. a) $H_2SO_4$ (cat.), $H_2O$ b) workup Question 25 2

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2. Find the maxima and minima for the following function. Using but the first-order condition and second order derivative test. a. $y = -2x^2 + 12x + 12$ b. $y = \frac{1}{3}x^3 - 4x^2 + 7x + 25$

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Which of the following almost always contributes to a decrease in presidential popularity? ? a military crisis abroad ? a protracted foreign war ? an economic recession ? a veto of congressional legislation

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Which cultural context and dialectic serves as the primary focus of Face-Negotiation Theory? ? Personal vs. Contextual ? Static vs. Dynamic ? Individualistic vs. Collectivistic Cultures ? Differences vs. Similarities

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1.1. Let $U = \{(u^1, u^2) \in \mathbb{R}^2 \mid -\pi < u^1 < \pi, -\pi < u^2 < \pi\}$ and define \\ $x(u^1, u^2) = ((2 + \cos u^1) \cos u^2, (2 + \cos u^1) \sin u^2, \sin u^1)$. \\ (a) Prove that $x$ is a simple surface. ($x(U)$ looks like the surface of a \\ donut or innertube.) \\ (b) Compute $x_1, x_2,$ and $n$ as functions of $u^1$ and $u^2$.

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log₈√8

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anita n.