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#1
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How do Mahler exams compare to real thing? Harder? Easier?
Thanks y'all |
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#2
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Given that he served on the Exam Committee for several years, you're likely to find that they are comparable. Some of the actual exam questions are easier than Mahler's, some are more difficult. However, if you're able to work through the Mahler's sample exam questions, you're likely to be doing well and on track to doing well on an exam.
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The Search is about to begin . . . There is still time left to join. I find your lack of faith disturbing. Wait until you have kids. ![]() Freedom of speech is not a license to discourtesy
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#3
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I try to make my practice exams similar in difficulty to the actual exams.
I would appreciate any feedback on my Spring 2007 exams, which have been expanded, rearranged, and revised from the past. Here is a thread on a discussion of my previous practice exams from the Fall, most of whose questions made it into my Spring 2007 exams. http://www.actuarialoutpost.com/actu...ad.php?t=94905 |
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#4
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Quote:
This not only provide an active process to review the material, but also allow one to prepare themselves for anything the exam committee might come up with.
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The Search is about to begin . . . There is still time left to join. I find your lack of faith disturbing. Wait until you have kids. ![]() Freedom of speech is not a license to discourtesy
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#5
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Quote:
I did the SOA's May and Fall 2005 exams (was able to start/finish about 1/2 to 2/3 of the questions-answers not always correct but correct methods to solving the problems). Then I did your practice exam 1 (able to start/finish < 1/2 of the questions). I was a little discouraged. I just finished your practice exams 2 and 3. I feel better now (able start/finish about 1/2 to 2/3 of them). Not doing so well on practice exam 1 was probably just the luck of the draw. To feel anywhere close to good for the exam, I hope I can start/finish around 75% of each of the later practice exams. |
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#6
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16A, p. 7, Q. 18: The continuously compounded returns for the next nine years are:
What is the price of the stock after nine years? 16A, p. 15, sol. 18: 100 exp[4.7% + 6.3% + 7.0% + 3.1% - 1.5% + 1.1% + 3.3% + 5.8% + 7.2%] 16H, p. 8, sol. 1: Since F(2) = .56971 > 0.3903, there are two jumps. Each jump, is LogNormal with parameters: alphaJ - sigmaJ2/2 = .04 - .12/2 = 0.035, and sigmaJ = .10. Using the next random Standard Normals, the 2 jumps are: exp[0.035 + (0.57)(.10)] = 1.0964, and exp[0.035 + (-2.22)(.10)] = .8294. Therefore, S4 = (304.30)(1.0964)(.8294) = 276.72. 16L, p. 5, Q. 13: (D) P <= R. 16L, p. 10, solution 4: letter solution is D. |
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