| Syllabus College of Information Systems & Technology PRG/420 Version 9 Java Programming I | Copyright © 2010‚ 2009‚ 2008‚ 2006‚ 2005 by University of Phoenix. All rights reserved. Course Description This course introduces object-oriented programming in the context of business applications development. The basics of the Java programming language are covered. Policies Faculty and students/learners will be held responsible for understanding and adhering to all policies contained
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$259‚582.20 Plan 2: V0 * (1.06)17 = 3‚000‚000 V0 = 3‚000‚000/(1.06)17 V0 = $1‚114‚093.26 Plan 3: C * Annuity Compound Factor (6%‚ 37) = 3‚000‚000 C * [((1.06)37 – 1)/0.06] = 3‚000‚000 C *127.27 = 3‚000‚000 C = $23‚572.28 Plan 4: C * Annuity Compounding Factor (6%‚17) = 3‚000‚000 C * 28.21 = 3‚000‚000 C = $106‚334.41 Plan 5: C * Annuity Compounding Factor (6%‚8) = 3‚000‚000 C * 9.90= 3‚000‚000 C = $303‚107.83 2. You have just taken out a mortgage
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(less than 1 year) 3. Page 41 4. Page 40 5. H 6. Bh 7. 7 8. FV of Ordinary annuity =$40`000‚ i=9%‚ n=14‚ FV Interest factor= 26.019‚ PMT(Annual Payment) =? Calculation: FV=PMT*FV interest factor factor If FV=$100`000 9. FV of Annuity Due =$40`000‚ i=9%‚ n=17 (16+1 because of annuity due) ‚ FV Interest factor= 36‚973‚ PMT =? If FV (annuity due)=$110`000‚ PMT=? If FV of Ordinary annuity=$110`000‚ i=9%‚ n=16‚ FV interest factor=33‚003; PMT=? 10. PV=$2300‚ i=7%‚ n=14 (when
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GIBSON INSURANCE COMPANY Activity-Based Costing; Allocating Corporate Costs DATE OCT 22‚ 2012 CASE ANALYSIS Gibson Insurance Company sells two types of financial products: annuities and life insurance‚ all sales are done by in-house agents. The annuities are tax deferred investments that offer scheduled payout options and lump sums to their investors. The life insurance policies pay benefits to the designated beneficiaries in the event the policyholder passes away. At the end of
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TEST BANK: TIME VALUE OF MONEY (Difficulty: E = Easy‚ M = Medium‚ and T = Tough) Multiple Choice: Problems Easy: FV of a single payment Answer: d Diff: E . You deposit $2‚000 in a savings account that pays 10 percent interest‚ compounded annually. How much will your account be worth in 15 years? a. $2‚030.21 b. $5‚000.00 c. $8‚091.12 d. $8‚354.50 e. $9‚020.10 FV of a single payment Answer: c Diff: E . You deposit $1‚000 in a savings account that pays 9 percent
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Question 1 . 2 out of 2 points Your bank account pays a 6% nominal rate of interest. The interest is compounded quarterly. Which of the following statements is CORRECT? Answer Selected Answer: The periodic rate of interest is 1.5% and the effective rate of interest is greater than 6%. Correct Answer: The periodic rate of interest is 1.5% and the effective rate of interest is greater than 6%. . Question 2 . 2 out of 2 points Which of the following statements regarding a 15-year (180-month)
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FVA. 8. Here we have the FVA‚ the length of the annuity‚ and the interest rate. We want to calculate the annuity payment. Using the FVA equation: FVA = C{[(1 + r)t – 1] / r} $40‚000 = $C[(1.05257 – 1) / .0525] We can now solve this equation for the annuity payment. Doing so‚ we get: C = $40‚000 / 8.204106 C = $4‚875.55 9. Here we have the PVA‚ the length of the annuity‚ and the interest rate. We want to calculate the annuity payment. Using the PVA equation: PVA = C({1 –
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1. How does Ben ’s age affect his decision to get an MBA? Age will be an important factor affecting his decision of getting an MBA course in multiple ways. After graduated six years ago‚ time has been taken off from education and invested into his career. Keeping on risingwith age and six years break from education‚ it will not only be more difficultto concentrate and remain good attitude towards studies‚ but also keep family and work responsibilities. Moreover‚ he would have only approximately
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300769510 Presented to: Professor Rajiv Issar Centennial College Progress Campus TABLE OF CONTENTS Disclaimer Letter of Engagement Personal Information Introduction & Objective Cash Flow Summary Income Statement Investments Annuities Asset Allocation Insurance Life expectancy Estate Planning Exhibits and Calculations DISCLAIMER The analysis of the financial projection in this report is based on the assumptions and the information
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Perpetuity = PV = C/r-g (r = initial rate‚ g = growth rate) * Initial rate is always greater than growth rate. Perpetuity Interest Rate Perpetuity Interest Rate Annuity PVA (Present value of annuity) = C[1/r – 1/r(1+r)t ] PV Of Growing Annuity = C[(1+r)t -1/r] FVA (Future value of annuity) = PMT/r-g[1- (1+g)n/(1+r)n] NET PRESENT VALUE NPV = - Cost (PV) + Benefit (PV) * ‘-‘sign shows outflow of cash while ‘+’ sign shows inflow of cash. Investment is profitable
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