Join the growing community of curious minds on IDNLearn.com. Join our interactive community and get comprehensive, reliable answers to all your questions.

Jeremy is 29 years old and in good health. What is the annual premium for the cheapest policy having a \[tex]$90,000 face value that Jeremy can buy?

\begin{tabular}{|l|l|l|l|l|l|l|}
\hline
\multirow{3}{*}{ Age } & \multicolumn{4}{|l|}{ Annual Life Insurance Premium (per \$[/tex]1000 of face value) } \\
\cline { 2 - 7 }
& Whole Life & 20-Payment Life & \multicolumn{2}{l|}{ 20-Year Endowment } \\
\cline { 2 - 7 }
& Male & Female & Male & Female & Male & Female \\
\hline
25 & \[tex]$16.38 & \$[/tex]14.38 & \[tex]$28.40 & \$[/tex]25.04 & \[tex]$37.02 & \$[/tex]34.87 \\
\hline
26 & \[tex]$16.91 & \$[/tex]14.77 & \[tex]$29.11 & \$[/tex]25.96 & \[tex]$37.67 & \$[/tex]35.30 \\
\hline
27 & \[tex]$17.27 & \$[/tex]15.23 & \[tex]$29.97 & \$[/tex]25.83 & \[tex]$35.23 & \$[/tex]35.96 \\
\hline
28 & \[tex]$17.75 & \$[/tex]15.65 & \[tex]$30.68 & \$[/tex]27.54 & \[tex]$38.96 & \$[/tex]35.44 \\
\hline
29 & \[tex]$18.25 & \$[/tex]15.09 & \[tex]$31.39 & \$[/tex]28.25 & \[tex]$39.69 & \$[/tex]36.92 \\
\hline
30 & \[tex]$18.75 & \$[/tex]16.52 & \[tex]$32.11 & \$[/tex]28.97 & \[tex]$40.43 & \$[/tex]37.40 \\
\hline
\end{tabular}

a. \[tex]$1,825

b. \$[/tex]1,294

c. \[tex]$1,929

d. \$[/tex]1,643


Sagot :

To determine the cheapest annual premium for a whole life insurance policy with a face value of \[tex]$90,000 for Jeremy, who is 29 years old, we can follow these steps: 1. Identify the rate: From the given table, find the annual premium per \$[/tex]1000 of face value for a 29-year-old male under the "Whole Life" category. According to the table, this rate is \[tex]$18.25 per \$[/tex]1000 of face value.

2. Calculate the premium for \[tex]$90,000: - First, determine how many units of \$[/tex]1000 are in \[tex]$90,000. \[ \frac{90,000}{1,000} = 90 \] - Next, calculate the annual premium by multiplying the number of units by the rate per unit: \[ \text{Annual premium} = 90 \times 18.25 = 1642.5 \] 3. Match the result with the choices: From the provided answer choices, a. \$[/tex]1,825
b. \[tex]$1,294 c. \$[/tex]1,929
d. \[tex]$1,643 The calculated annual premium of \$[/tex]1,642.50 is closest to choice d: \[tex]$1,643. Therefore, the correct answer is: d. \$[/tex]1,643