Numerade

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In regards to the sale or disposal of a depressible asset, recapture of depreciation is

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6. The message polynomial of a particular code is given by $X^3$ and the generator polynomial is $G(x) = X^3 + X + 1$. a) Find the transmitted codeword. b) Sketch and label the block diagram of the feedback shift register to generate the remainder. c) Tabulate the shift register sequences indicating the input data and the remainder.

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1. Parts a) and b) are not related. a) Find a vector of magnitude 5 normal to the plane $z = -2x + y - 6$. b) Consider the planes $4x + by - z = 10$ and $x + 6y = z$. Find the value of $b$ such that the two planes are perpendicular.

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Write the charge balance equation for 0.10 M MgCl$_2$ in the space below.

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The following set of mathematical expressions is the complete set of \"times tables\" for the Boolean Algebra system. $0 \times 0 = 0$ $0 \times 1 = 0$ $1 \times 0 = 0$ $1 \times 1 = 1$ None of these results differ from our usual multiplication rules; however these four statements comprise the entire set of rules for Boolean multiplication! Considering the outcomes, which logic term could be used to describe the operation of \"times\"?

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A metal electrode is in an aqueous solution where the outer Helmholtz plane is at a distance of 0.4 nm. Using the Helmholtz model, calculate the capacitance of the electrochemical double layer. State any assumptions made. For water, ε = 6.9063×10^–10 F m^–1.

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2. Certain heat pump receiving energy supply ($Q_L = 300 KJ$) from a lower thermal reservoir at Temperature 400K and delivers a net amount of heat of ($Q_H = 300 KJ$) to the higher temperature reservoir at 1000K. Verify the maximum COP of the heat pump and tell if this pump is possible or not and why?

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Question 7 of 11 View Policies Current Attempt in Progress Give the following problem a try. If you get stuck, here is one way to work it: Essential Solution Video. A rectangular polypropylene [$E = 6,200 \text{ MPa}$] bar (1) is connected to a rectangular nylon [$E = 1,400 \text{ MPa}$] bar (2) at flange B. The assembly (shown in the figure) is connected to rigid supports at A and C. Bar (1) has a cross-sectional area of $A_1 = 1080 \text{ mm}^2$ and a length of $L_1 = 1590 \text{ mm}$. Bar (2) has a cross-sectional area of $A_2 = 2870 \text{ mm}^2$ and a length of $L_2 = 430 \text{ mm}$. After two loads of $P = 4.3 \text{ kN}$ are applied to flange B, determine: (a) the forces in bars (1) and (2). (b) the deflection of flange B. $L_1$ $L_2$ P A (1) P B (2) C (a) $F_1 =$ $F_2 =$ (b) $u_B =$ $\text{kN}$ $\text{kN}$ $\text{mm}$

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(from Samuels and Witmer, 2003) Some soap manufacturers sell special "antibacterial" soaps. However, one might expect ordinary soap also to kill bacteria. To investigate this, a researcher prepared a solution from an ordinary soap and a solution from "antibacterial" soap. Each solution was placed on 8 petri dishes, but unfortunately one petri dish from antibacterial soap treatment got broken. The data are in the dataHM5.txt file. Conduct statistical test to answer the research's question (use $\alpha=0.05$). For that: ? a) Explain whether you will do a t-test for independent samples or a t-test for paired samples. ? b) Explain whether you will do a 1-tailed or a 2-tailed test. ? c) What is the assumption for this statistical test? Is it met? ? Show most relevant SAS and R outputs from any one of the graphical tools that can be used for checking the assumption. ? Comment on what this graph tells you about the assumption. ? d) Would you do a t-test with equal or unequal variances? Explain what was you decision based on.

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Let $f(n)$ and $g(n)$ be positive functions. Answer the following questions. a. Prove that $f(n) \in O(g(n))$ implies $g(n) \in \Omega(f(n))$. b. If $f(n) = 4n^2 + 2n \lg n^2 + 6$ and $g(n) = 100n \lg n$, prove that $f(n) \in \Omega(g(n))$. c. Prove that $f(n) \in O(f(n)^2)$. d. Disprove that $f(n) \in O(g(n))$ implies $g(n) \in \Theta(f(n))$. e. If $f(n) = n!$ and $g(n) = (n + 1)!$, determine if $f(n) \in \Theta(g(n))$.

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kristy c.