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(Created page with "In a population initially consisting of <math>75 \%</math> females and <math>25 \%</math> males, you are given: (i) For a female, the force of mortality is constant and equals <math>\mu</math> (ii) For a male, the force of mortality is constant and equals <math>1.5 \mu</math> (iii) At the end of 20 years, the population is expected to consist of <math>85 \%</math> females and <math>15 \%</math> males Calculate the probability that a female survives one year. <ul cla...") |
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<ul class="mw-excansopts"><li> 0.89</li><li> 0.92</li><li> 0.94</li><li> 0.96</li><li> 0.99</li></ul> | <ul class="mw-excansopts"><li> 0.89</li><li> 0.92</li><li> 0.94</li><li> 0.96</li><li> 0.99</li></ul> | ||
{{soacopyright | 2024 }} | |||
Revision as of 00:25, 18 January 2024
In a population initially consisting of [math]75 \%[/math] females and [math]25 \%[/math] males, you are given:
(i) For a female, the force of mortality is constant and equals [math]\mu[/math]
(ii) For a male, the force of mortality is constant and equals [math]1.5 \mu[/math]
(iii) At the end of 20 years, the population is expected to consist of [math]85 \%[/math] females and [math]15 \%[/math] males
Calculate the probability that a female survives one year.
- 0.89
- 0.92
- 0.94
- 0.96
- 0.99
Copyright 2024 . The Society of Actuaries, Schaumburg, Illinois. Reproduced with permission.