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janice ortiz

janice o.

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The following accounts receivable information pertains to Envelope Experts. | Past-Due Category | Accounts Receivable Total | Percentage Uncollectible | |---|---|---| | 0-30 days | $39,540 | 10% | | 31-90 days | 23,280 | 26% | | Over 90 days | 14,630 | 42% | Determine the estimated uncollectible bad debt from Envelope Experts using the balance sheet aging of receivables method, and record the year-end adjusting journal entry for bad debt.

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Discuss the objectives, benefits, and challenges in implementing Human Resource Accounting in an organization.

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Glycolipids are proteins and carbohydrates that are associated with each other. True False

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Let $\Omega = \{(x, y) \in \mathbb{R}^2 \mid x^2 + y^2 < 1\}$. Assume that $u$ satisfies \begin{cases} \Delta u = 0, & \text{in } \Omega\\ u(x, y) = 4 - x^2 - 2y^2, & \text{on } \partial \Omega. \end{cases} Show that $2 \le u(x, y) \le 3$, $\forall (x, y) \in \Omega$.

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3.11 = 4 10.00 7.458 7.369 7.322 7.194 6.856 6.787 6.734 6.663 6.490 0.000 -0.045 -0.077

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5. What is the voltage drop across R3? R1 10 ? BT1 100 V + R2 20 ? R3 20 ?

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Consider the graph below, which shows the effects of a tax on a particular good. How much TOTAL tax revenue does the government collect from this tax?

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PROBLEM #2 (25 pts.) Consider an opaque horizontal plate that is well insulated on the edges and the lower surface. The plate is uniformly irradiated from above while air at $T_\infty$ = 300 K flows over the surface providing a uniform convection heat transfer coefficient of 40 W/(m$^2$K). Under steady state conditions, the surface has a radiosity of 4600 W/m$^2$, and the plate temperature is maintained uniformly at 350 K. If the total absorptivity of the plate is 0.4, determine (a) the irradiation on the plate; (b) the total reflectivity of the plate; (c) the emissive power of the plate; and (d) the total emissivity of the plate.

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2. Bar AB has a rectangular cross section which is 10 x 24 mm. For the given loading, write a MATLAB program that can be used to find the principal stresses and max shear stress at Points H and K for values of d from 0 to 120 mm, using 15-mm increments. Use the results from problem 1 as benchmark values. Your code should output six variables as vectors: $\sigma_{p1}$, $\sigma_{p2}$, $\tau_{max}$ for both H and K. Each of these six variables is a function of d. You should plot your results in a format that makes them easy to visualize. In other words, plot variables on the same axis which have results of a similar magnitude. Plot quantities that can be naturally compared with each other. Use legends. Where a quantity is zero throughout, you do not need to provide a plot, but you should state this in the summary. Include appropriate plots in your summary Word or pdf file and include a discussion of key findings.

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15. Determine the natural response of the systems. Classify each as stable, unstable, or marginally stable. a. $\frac{\tilde{Y}}{\tilde{X}} = \frac{s^3 - 2s}{s^2 + 4s + 8}$ b. $\frac{\tilde{Y}}{\tilde{X}} = \frac{s^2 + 16}{s^3 + 4s^2 + 8s + 32}$ c. $\frac{\tilde{Y}}{\tilde{X}} = \frac{s + 24}{(s + 8)(s^2 - s + 4)}$ d. $\frac{\tilde{Y}}{\tilde{X}} = \frac{2s(s + 2)^2}{s^3 + 2s^2 + 3s + 2}$

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