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If a firm retains the bulk of its risk, then it must: Absorb the potential loss of capital Have extra-smart managers to deal with the stress of risky situations Reduce margins as low as they can go Advertise heavily

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Question 8: All 30 pupils in a class took part in a sponsored "spelling bee" to raise money for charity. The pupils were expected to get an average of 14 spellings correct each. The average amount of sponsorship was 20 cents for each correct spelling. How much money would the class expect to raise for charity altogether? Give your answer in Rands. R84.00 Question 9: Eight out of 25 pupils scored full marks in a test. What percentage of pupils scored full marks? 32%

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What is the UL for vitamin K? 500 µg/day There is no UL. 600 µg/day 400 µg/day 200 µg/day

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In the preparation of a bacterial smear, why is there a need to fix the bacteria to the slide? Aside from passing the slide over a flame, what are the other ways of fixing the bacteria to the slide?

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a. What preoperative tasks would be important in your nurse-patient relationship

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Vin R6 10?? C1 10 µF R1 3.3?? R3 1?? R2 Vin R10 1?? 560? Q1 2N2222 R4 150? Vout1 V3 12 V R5 1?? Vout2 C3 330µF R7 10?? Q2 2N2222 R8 10?? R9 2?? C4 47uF

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The market for a good is in equilibrium when the government unexpectedly imposes a quantity tax of $2 per unit. In the short run, the price will rise by $2 per unit so that firms can regain their lost revenue and continue to produce.

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1-The wavefunction for the motion of a particle on a ring is of the form $\psi = Ne^{im\phi}$ \newline Evaluate the normalization constant, N.\newline 2-prove that the normalization constant on the infinite potential well (width a) \newline wavefunction \newline $\psi(x) = A \sin(\frac{n\pi}{a}x)$ \newline is $A = \sqrt{\frac{2}{a}}$ \newline 3- construct the spatial wave function $\psi_{211}$ \newline $\psi_{211} = \sqrt{\frac{2}{na}} \left(\frac{n-\ell-1}{2n\ell(n+\ell)}\right)^{\frac{3}{2}} \left(\frac{2r}{na}\right)^{\ell} \left[L_{n-\ell-1}^{2\ell+1}\left(\frac{2r}{na}\right)\right] \frac{1}{c} Y_{\ell}^{m}(\theta,\phi)$

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Texts: MISCELLANEOUS EXERCISES 1. Deduce Gronwall's inequality from Bihari's inequality. 2. Let the functions f, u, and g be as in Theorem 6.12. Let the function g be sub-additive, i.e. gu + vg ≤ gu + gv, and h ∈ C[RR]. If h ≥ 0, then show that h ≤ G[(c + s)1/2] where c is a constant and G, GT are as given in Theorem 6.12. Analysis and Methods of Nonlinear Differential Equations 183 3. Consider the IVP x' = 2t, x(0) = 10. i. Show that the variational Equation 6.16 in this case is η' = a(t)η + 1. ii. Show that η = e^t is the solution of the variational equation. iii. Verify the relation 6.18 in this problem. 4. Consider the IVP x' = sin(x), x(0) = 10. Construct the variational Equation 6.16 and verify the results 6.15 and 6.18.

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Tab 3: Compute Cash Flows with Faster Collections 2. Collect Faster 1 2 3 4 5 Units sold times price 1,281 1,708 2,135 Received In Immediately 24% 307.44 409.92 512.4 One Month Later 28% 358.68 478.24 Two Months Later 48% 614.88 In (new this problem) 0 0 307.44 768.6 1605.52 Out (see original)* 2,349.05 2,859.35 3,174.35 3,489.35 4,067.35 2 3 Net Cash Flow (In minus Out) -2,349.05 -2,859.35 -2,866.91 -2,720.75 -2,461.83 6 We can use the original values because collecting faster has no impact on what goes out of the firm. 3 7

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donald w.