Questions: After an annuity has been in force for year(s), it becomes incontestable. A. O4 B. 3 C. 1 D. O2

After an annuity has been in force for year(s), it becomes incontestable.
A. O4
B. 3
C. 1
D. O2
Transcript text: After an annuity has been in force for $\qquad$ year(s), it becomes incontestable. A. $O_{4}$ B. ${ }^{3}$ C. ${ }^{1}$ D. $\mathrm{O}_{2}$
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Solution

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Solution Steps

The question seems to be asking for a specific number of years after which an annuity becomes incontestable. However, it appears to be a multiple-choice question without a clear mathematical problem to solve. Since this is not a computational problem, Python code is not applicable here.### Step 1: Understand the Question

The question is asking about the number of years after which an annuity becomes incontestable. This is a multiple-choice question with four options provided.

Step 2: Analyze the Options

The options given are:

  • A. \( O_{4} \)
  • B. \( {}^{3} \)
  • C. \( {}^{1} \)
  • D. \( \mathrm{O}_{2} \)

These options seem to represent numbers, but they are not in a standard numerical format. We need to interpret these options correctly.

Step 3: Interpret the Options

Let's interpret each option:

  • \( O_{4} \) could be interpreted as 4.
  • \( {}^{3} \) is 3.
  • \( {}^{1} \) is 1.
  • \( \mathrm{O}_{2} \) could be interpreted as 2.

Final Answer

Based on the interpretation of the options, the answer to the question is option B, which represents 3 years. Therefore, the annuity becomes incontestable after 3 years.

\[ \boxed{\text{B}} \]

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