
Originally Posted by
sean t
Do you have a strong Math (particularly calculus) background? I have a Masters in Applied Math and found most of the concepts in the FM syllabus to be applicatioins of basic (1st or 2nd semester) calculus. I did not approach the exam (or any exams) from the standpoint of "oh I've got to memorize all these formulas!" I read through the material and try to understand what general category each item falls under e.g. perpetuities are infinite series. Then I can derive any "formulas" that are not obvious, and that helps me to remember. Also, you will realize that you only need to know about 5 or 6 "formulas" for FM. I can categorize the material for FM (the interest theory part) as follows:
1. annuities-
these are nothing but series (i.e. CAl. II or III). you only need to know 3 "formulas" (annuity immediate, increasing, and decreasing) and the appropriate relations e.g. a_n*(1+i)^n= s_n
2. bonds and loan amortization-
I spent most of my time understanding the growth rate of Principal vs. Interest here. With a little Algebra you can understand the relations of all the equations in the manuals that can be overwhelming. I worked to understand the relations of all the equations and approach these particular problems in multiple ways (e.g. prospective vs. retrospective). Then I can roll into the exam with 1 or 2 "formulas" and the understanding to alter one of my "formulas" in the appropriate way for a given problem.
3. Duration/Immunization
This is all basic derivative calculus. e.g. Approximating change in price for a change in interest, use a taylor polynomial (the manuals present the linear and quadratic taylor approximations).
There are some other misc. items I am forgetting, but this is most of the material
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