New PDF release: Mastering Financial Calculations: A Step-by-Step Guide to

By Robert Steiner

"Mastering monetary Calculations" begins via introducing the basics of economic industry mathematics, together with the middle innovations of discounting, web current worth, potent yields and cashflow research, after which exhibits you step by step how you can grasp the basic calculations and monetary options for utilizing the whole diversity of goods within the markets. The hyperlinks among the various tools and the ensuing arbitrage possibilities are absolutely explored, including the sensible problems. applying many labored examples and sensible workouts, the ebook is going directly to clarify techniques reminiscent of ahead pricing, period research, the several techniques to bond yield calculations, zero-coupon and yield curve research, switch valuation and alternative pricing in a transparent and obtainable method, at each one degree illustrating their program utilizing a programmable calculator. even if you're a dealer, fund supervisor, company treasurer, programmer, accountant, chance supervisor or marketplace pupil, this booklet offers you the power to control and practice the appropriate options with pace and self belief on your industry. The ebook comprises crucial path fabric and perform routines for ACI skills.

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Extra resources for Mastering Financial Calculations: A Step-by-Step Guide to the Mathematics of Financial Market Instruments (Financial Times Series)

Sample text

You buy a 10-year annuity, with a yield of 9% per annum. How much must you invest in the annuity now to receive £5,000 at the end of each year? 13. 25% per annum (interest paid monthly). You repay the loan by making equal payments which cover principal plus interest at the end of each month for the 25 years. How much are the monthly payments? 25 Part 1 · The Basics 14. 4% paid semi-annually. What is the effective rate (annual equivalent)? 15. You receive 12% paid annually. What are the equivalent quarterly rate and monthly rate?

In this case, the discount rate is the amount of discount expressed as an annualized percentage of the face value, rather than as a percentage of the original amount paid. 84% 58 The discount rate is always less than the corresponding yield. If the discount rate on an instrument is D, then the amount of discount is: F × D × days year where F is the face value of the instrument. The price P to be paid is the face value less the discount: ( P = F × 1 – D × days year ) If we expressed the price in terms of the equivalent yield rather than the discount rate, we would still have the same formula as earlier: P= F (1 + i × ) days year Combining these two relationships, we get: 41 Part 2 · Interest Rate Instruments D= i 1 + i × days year where i is the equivalent yield (often referred to as the “true yield”).

5. You have a choice between receiving DEM 1,000 now or DEM 990 in 3 months’ time. 0%, which do you choose? 6. If you invest £342 for 5 years at 6% per annum (interest paid annually), how much interest do you receive at the end of 5 years assuming that all interim cashflows can be reinvested also at 6%? 7. 00 in 5 years’ time? 8. 4% per annum compound. How much do you expect to receive at the end of 4 years? 9. 86 at the end of 7 years. There are no interest payments during the 7 years. What annual yield does this represent?

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Mastering Financial Calculations: A Step-by-Step Guide to the Mathematics of Financial Market Instruments (Financial Times Series) by Robert Steiner


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