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douglas smith

douglas s.

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Over the past two years, Blue Hamster Manufacturing Inc. has relied more on the use of short-term debt than on long-term debt financing. This statement is , because: Blue Hamster’s total current liabilities increased by $6,250, while its use of long-term debt increased by $18,750. Blue Hamster’s total notes payable increased by $1,562, while its common stock account increased by $48,750. Blue Hamster’s total current liabilities decreased by $6,250, while its long-term debt account decreased by $18,750

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Show, by use of logarithms, a) \( \frac{3^{x}}{8}=5 \)

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Assuming ideal solution behavior, what is the osmotic pressure, in atm, of a 725 ml, solution that contains 125.0g of NaNO 3 at 45.6 deg C? The molar mass of sodium nitrate is 84.99 g/mol

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Which of the following statements best describes the difference between the accrual basis of accounting and the cash basis of accounting? A) The cash basis of accounting records revenues when they are earned and expenses when resources are used. B) The cash basis of accounting records revenues when cash is received and expenses when cash is paid out. C) The accrual basis of accounting records revenues when cash is received and expenses when cash is paid out. D The accrual basis of accounting records revenues when they are earned and expenses when they are incurred.

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Prove that the following statements are identities, a) (Sin 0 + Cos 0)2 = 1 + 2 Sin 8 x Cos 0 1 cos0 b) tan0 sin0 1 cos20 c) sin20 sin20

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Charlene works on the tenth floor of an office building and avoids looking out the windows or even being near the windows because she is very afraid of heights. By avoiding the windows to such an extreme degree, Charlene is likely: Group of answer choices Learning new ways of coping with anxiety, by shifting her focus of attention to relaxing stimuli Maintaining her fear of heights, by negatively reinforcing her anxiety Habituating to her fear of heights, by having a consistent habit to work around her anxiety None of the above Too hard to tell with so little information

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Use PMT = \frac{P \left( \frac{r}{n} \right)}{\left[ 1 - \left( 1 + \frac{r}{n} \right)^{-nt} \right]} to determine the regular payment amount, rounded to the nearest dollar. Your credit card has a balance of $3400 and an annual interest rate of 18%. You decide to pay off the balance over five years. If there are no further purchases charged to the card, a. How much must you pay each month? b. How much total interest will you pay? a. The monthly payments are approximately $\boxed{} (Do not round until the final answer. Then round to the nearest dollar as needed.)

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Use pseudocode to describe an algorithm that verifies whether an input sequence a0, a1,..., an containing distinct elements is sorted or not. The algorithm returns 1 if the sequence is sorted increasingly, returns 2 if the sequence is sorted decreasingly and returns 0 if the sequence is not sorted. Examples: -3, 0, 2, 5, 6, 11, 25 ? returns 1 19, 15, 9, 2, -2, -4 ? returns 2 2, 3, 7, 12, 10, 11, 16 ? returns 0 a) How many comparisons is your algorithm performing in the worst, best and average case as a function of n? b) Use asymptotic notation to express the worst-case, best-case and average-case running times obtained in point a.

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Please read a major newspaper's business section. Then, select one article that you find interesting and would like to share with the class. Tell your classmates about the article and how it might be important to them. There is no minimum amount of words or articles required. Please remember to provide the link to the article.

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7. A Non-Rectangular Domain [20%] A unit square in reference space, $T = (\xi, \eta) \in [0, 1]^2$, maps to a deformed domain $\Omega$ in global space $(x, y)$ according to $x = \xi + a\eta^2$, $y = \eta + b\xi$. A vector field in global space is defined as $\vec{F} = \eta\xi\hat{x} + (\xi + \eta^2)\hat{y}$. Calculate: a) The area of $\Omega$. b) $\oint_{\partial\Omega} \vec{F} \cdot \vec{n} \, dl$ (hint, use the divergence theorem). c) $\int_{\partial\Omega_{right}} \vec{F} \cdot \vec{n} \, dl$, where $\Omega_{right}$ is the right boundary.

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