Friday, October 11, 2013

Actuard

Actuarial Society of India EXAMINATIONS June 2005 CT5 General Insurance, Health and Life Contingencies apocalyptical Solution Soln 1 n q [x] [y] represents the probability that a hire life, now sr. y, will die within n divisions, having been predeceased by a select life now ancient x. [2] 2 Soln 2 The payments correspond to a wellbeing that is deferred for 10 years, then makes payments annually in locomote during the remaining lifetime, up to a maximum of 25 payments. [1] In terms of actuarial symbols, the expected present value is: E[g(k)] = (D50 /D40 ) ä50:25 = (D50 /D40 ) (ä50 (D75 /D50 ) ä 75) = 1366.61 X 17.444 363.11 X 8.524 2052.96 [2] heart [4] [1] = 10.104 Solns 3 q[40] q[40] + 1 q[40] + 2 q[40] + 3 q[40] + 4 = = = = = 0.5 q40 0.55 q41 0.7 q42 0.8 q43 0.9 q44 = 0.5 X 0.00172 = 0.00086 = 0.55 X 0.00186 = 0.001023 = 0.7 X 0.00201 = 0.001407 = 0.8 X 0.00219 = 0.001752 = 0.9 X 0.00240 = 0.00216 => p[40] = 0.99914 => p[40] + 1 = 0.99898 => p[40] + 2 = 0.99859 => p[40] + 3 = 0.99825 => p[40] + 4 = 0.99784 [ ½] [ ½] [ ½] [ ½] [ ½] [1] l[40] X p[40] X p[40] + 1 X p[40] + 2 X p[40] + 3 X p[40] + 4 = l 45 ð ð l[40] X 0.99282 = l[40] = 95521 96212 amount [ ½] [4] Soln 4. Construct a multiple decrement put off-key Age No of lives Deaths 30 31 100000 80833 one hundred ninety 153.
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58 No of withdrawals everywhere year 9995 No of withdrawals year finale 8982 At age number of deaths = 100000*0.002*(1-0.5*0.1)= one hundred ninety [1] No of withdrawals over the year=100000*0.1*(1-0.5*0.002)= 9995 [1] No of withdrawals over year end =100000*(1-0. 1)*(1-0.002)*0.1= 8982 [1] Required fortune! =80833*(1-0.5*0.1)*0.002= 153.58 [1] Probability= 153.58/100000= 0.0015358 [1] Total [5] Soln 5 The premium is given by: P = 20000 ä67:63 ä 67:63 (12) (12) [ ½] [3] [1] = ä67 + ä 63 - ä 67:63 (11/24) = 12.834 + 15.606 11.687 0.458 = 16.295 => P = Rs.325,900 [ ½] Total [5] Soln 6 P be the premium then maturity benefit is 1.21550625 [ ½] The...If you want to get a full essay, rank it on our website: BestEssayCheap.com

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