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paige wright

paige w.

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Defiant actions are Question 24 options: illegal. either peaceful or violent. peaceful violent.

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Let $h(x) = x^2 + 8x - 3$ \ Determine the equation of the tangent line to $h$ at $x = -1$. Report the solution using slope-intercept form.

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Given the paint manufacturer does not abate emissions at all, what is the minimum amount the soft drink manufacturer would have to compensate the paint manufacturer to reduce emissions to the socially optimal quantity?

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Resources Question 1 The average wage of garment workers rises. Odemand shifts right supply shifts left Odemand shifts left Osupply shifts right 2

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$5000 is deposited in an account earning 6% interest compounded continuously. Use the continuous interest formula below to determine how long it takes for the amount in the account to double. Round answer to 2 decimal places.\ $A = Pe^{rt}$ years.

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Use the Root Test to determine the co\n$\sum_{n=2}^{8} \frac{n}{(ln(n))^n}$\n$\lim_{n \to \infty} \sqrt[n]{|a_n|} = $\nconverges\ndiverges\ninconclusive

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Food Form + My program on startup: File C:/Users/kurt.friedrich/Desktop/AAB-Prog209-Spring2022/6-Objects/Part%201/FoodHW/Form01.html User Dashboard Bing Amazon.com Onlin Dashboard Micros Mail Kurt Friedrich Mail BC Mail IB T Division Home Other bookmarks Bookmarks Track Calories Food Name Number of Calories Total Calories Elements Console Sources Network Performance My program just before I click Submit: File C:/Users/kurt.friedrich/Desktop/AAB-Prog209-Spring2022/6-Objects/Part%201/FoodHW/Form01.html Track Calories Food Name coke Number of Calories 200 Submit Elements Console Sources Network Performance Default levels No issues My program after clicking to add 1 item: File C:/Users/kurt.friedrich/Desktop/AAB-Prog209-Spring2022/6-Objects/Part%201/FoodHW/Form01.html User Dashboard Bing Amazon.com Onlin Dashboard Micros Mail Kurt Friedrich Mail BC Mail IB T Division Home Other bookmarks Bookmarks Track Calories Food Name Number of Calories Submit Total Calories: 670 [1] {foodItem, foodItem, foodItem} [2] foodItem {foodItem, "Banana", calories: 200} [3] foodItem {foodItem, "Hot Dog", calories: 450} length: 3 [4] Prototype[array]: Array[3]

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6. (40 points) You are to design a quonset hut to serve as a temporary shelter. The hut can be considered to be a close semi-cylinder, whose radius is $R$, mounted on tie-down blocks, as shown in the figure below. Assume that the flow is inviscid and that the flow field over the top of the hut is identical to the flow over a cylinder for $0 \leq \theta \leq \pi$. The wind speed is $U_{\infty}$ and the static free-stream properties ($\rho_{\infty}, p_{\infty}$) are those of standard sea-level conditions. HINT: start with elementary flow results of flow over a cylinder and only consider half the portion of the cylinder. (a) (10 points) What is the pressure distribution (in terms of $C_p$) on the outer (upper) surface and on the lower surface of the cylinder? Provide the answer as a function of the relevant variables stated in the problem. (b) (20 points) What is the coefficient of lift for this semi-cylinder? Recall that lift/drag can be computed by integrating the pressure distribution around a surface. (c) (10 points) What is the coefficient of drag? Explain your findings with respect to expectations in a real condition (i.e. if viscosity is included).

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5. Let $A = \begin{bmatrix} 0 & 0 & -2 \ 0 & -2 & 0 \ -2 & 0 & 3 \end{bmatrix}$. (a) Find the eigenvalues and eigenvectors of A. (b) Find an orthogonal matrix Q and a diagonal matrix D such that $A = QDQ^T$. (c) Use part (b) to diagonalize $A^{-1}$. Hence, find $(A - 4A^{-1})^3$.

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Find the values of x where the tangent line is horizontal for the graph of $f(x) = \frac{4x^2}{x+2}$ \newline Select one: \newline A. $x = 0$, $x = -2$ \newline B. $x = -2$, $x = 0$, $x = -4$ \newline C. $x = -2$ \newline D. $x = 0$, $x = -4$

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