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jennifer cross

jennifer c.

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P.9.5 A long column has the cross-section shown in Fig. P.9.5. For the material of the column Young's modulus $E = 70,000 N/mm^2$, Poisson's ratio $v=0.3$ and the compressive yield stress is $500 N/mm^2$. Calculate the failure load for the column. Answer: 85158 N 1. 5 mm 1. 5 mm 1 2 4 30 mm 3 60 mm FIGURE P.9.5 Use n=0.6; $\alpha_1 = 0.8$ to calculate $\alpha$ and $m$: See equation 9.10 also m=2(1-n)

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Sheridan Company produces flash drives for computers, which it sells for $20 each. The variable cost to make each flash drive is $15. During April, 640 drives were sold. Fixed costs for April were $2 per unit for a total of $1280 for the month. What is the monthly break-even level of sales in dollars for Sheridan Company? ? $6400 O $256 ? $9600 ? $5120

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Question 10 1 pts The specific heat capacity of a substance determines how much energy it takes to make a certain amount of that substance melt or evaporate. O True O False

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Solution Let $A = \begin{bmatrix} 3 & 11 & 7 \\ 6 & 3 & 8 \\ 6 & 9 & 10 \end{bmatrix}$ and $I_{3 \times 3}$ be the $3 \times 3$ identity matrix. Find $AI$ and $IA$.

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EVOLUTION CONNECTION What cell structures best reveal evolutionary unity? Select all that apply. ribosomes chloroplasts structure of prokaryotic and eukaryotic flagella vacuoles biological membranes

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Where would you naturally find dietary fiber? a. milk b. whole grains c. oils d. meat Where would you naturally find dietary fiber? a.milk b.whole grains c.oils d.meat

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Find the domain of the following functions. Write the answer in interval notation. Note: If the answer includes more than one interval write the intervals separated by the \"union\" symbol, U. If needed enter ? as Inf and -? as -Inf. (A) \frac{1 - e^x}{-5} Domain:

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Sam wants to save $500 to buy a TV. He saves $17 each week. The amount, \(A\) (in dollars), that he still needs after \(w\) weeks is given by the following function. \(A(w) = 500 - 17w\ Answer the following questions. (a) How much money does Sam still need after 7 weeks? (b) If Sam still needs $211, how many weeks has he been saving? weeks

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Identify the inverse Laplace transform of the function $G(s) = \frac{s^2 + 4s + 5}{(s+3)(s^2 + 2s + 2)}$. $[0.4e^{-3t} - 0.6e^{-t}cos(t) + 0.8e^{-t}sin(t)]u(t)$ $[0.4e^{-3t} + 0.6e^{-t}cos(t) + 0.8e^{-t}sin(t)]u(t)$ $[0.4e^{-3t} - 0.6e^{-t}cos(t) - 0.8e^{-t}sin(t)]u(t)$ $[0.4e^{-3t} + 0.6e^{-t}cos(t) - 0.8e^{-t}sin(t)]u(t)$

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10. For the network of fig. as shown below, assume $V_{cc} = 10 V$, $R_1 = 12 k\Omega$, $R_2 = 36 k\Omega$, $R_E = 540 \Omega$, $C_1 = 1 \mu F$, $C_2 = 10 \mu F$, and $\beta = 120$. Determine the following (a). $r_e$ (b). $Z_i$ (c). $Z_o$ (d). $A_v$ (e). $A_i$

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