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Question 4 Some people are not functionally impaired now, but their pulmonary function usually declines with age and they eventually will be functionally impaired. Assume that the decline in FEV over n years is normally distributed, with mean = 0.03n L and standard deviation = 0.02n L. What is the probability that a 45-year-old man with an FEV of 4.0 L will be functionally impaired by age 75? (Please answer to 3 decimal places: e.g. 0.123) Hint: 75-45 = 30 years of decline, so mean = 0.03(30) = 0.9L Hint 2: Since the man was initially 4.0L, he would be functionally impaired at age 75 if he declines by at least 1.5L.

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A company has account receivables of $100,000, EBIT of $800,000, sales of $5,000,000, net income of $400,000, and total assets of 1,000,000. What is the common-size percentage for the account receivables? 10% 12.5% 25% 2%

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The Chief Financial Officer of a corporation typically supervises the: Treasury Department Accounting Department Both of the above None of the above

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Fishing can be managed to promote the conservation of fish stocks. Explain one way that fishing can be managed to conserve fish stocks.

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The joint between the atlas and axis is an example of a __________ joint

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Merges cases in US antitrust law are evaluated under the rule of reason because competitive benefits and costs are weighted against each other Group of answer choices True False

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Consider the following: Net Income Depreciation Expense Gain on Sale of Land Increase in Inventory Increase in Wages Payable Payment of Dividends $51,900 36,000 22,500 6,150 18,450 6,000 Calculate the net cash provided (or used) by operating activities using the indirect method. Select one: A. $38,100 B. $107,700 C. $77,700 D. $71,700

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Find the solutions to the system. Select all that apply. y = x^2 + 2x + 5 y = -3x + 11 (-1, -8) (1, 8)

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Question 5 Using a finite element method, solve the equation $\frac{d^2y}{dx^2} = -f(x)$ (20 marks) For a 15 cm rod with boundary conditions of T(0, t) = 50 and T(15, t) = 90 and a uniform heat source of f(x) = 10.

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(a) Suppose a mass m slides without friction on a horizontal surface. The dough is stuck to a spring with constant k, as illustrated in the figure below, and is also subjected to resistance viscous air with coefficient \gamma. Formulate the initial value problem that describes the displacement u(t) of the mass from its equilibrium position.

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