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23 July, 01:42

For life insurance policies, some of the premium pays for the cost of the insurance, and the remainder goes toward the cash value of the policy and earns interest like a savings account. Suppose that, on the cash value of their policies, one insurance company pays 4.8% compounded monthly and another pays 4.82% compounded semiannually. Use effective rates to determine which company offers the higher yield. Write your answer as a percent rounded to three decimal places.

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  1. 23 July, 02:13
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    The conclusion is 4.8% interest per monthly yield nire interest than 4.82 semi-annually

    Explanation:

    Consider that "X" cash value goes like a solving account, we consider for one year; -

    1. For 4.8% compound monthly

    amount+Principal (1+i/m) ^nm

    Where principal = x

    i=4.8%

    n=12

    m=12

    Amount = x (1+0.048/12) ^12x2

    =x (1+0.004) ^144

    =x (1.004) ^144

    =X (1.776865)

    Amount=1.7769x

    2, When they offer 4.82% semi annually, then

    amount+Principal (1+i/m) ^nm

    Where principal = x

    i=4.82% = 0.00482

    n=12

    m=2

    Amount = x (1+0.0482/12) ^12x2

    =x (1+0.00482) ^24

    =x (1.00482) ^24

    =X (1.122324)

    Amount=1.12232x

    The conclusion is 4.8% interest per monthly yield nire interest than 4.82 semi-annually.
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