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rev | Admin | (Created page with "'''Answer: D''' Let <math>G</math> be the annual gross premium. Using the equivalence principle, <math>0.90 G \ddot{a}_{40}-0.40 G=100,000 A_{40}+300</math> So <math>G=\frac{100,000(0.12106)+300}{0.90(18.4578)-0.40}=765.2347</math> The gross premium policy value after the first year and immediately after the second premium and associated expenses are paid is <math <math display="block"> \begin{aligned} & 100,000 A_{41}-0.90 G\left(\ddot{a}_{41}-1\right) \\ & =12,6...") | Jan 20'24 at 3:06 | +556 |