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Term Life Insurance Expected Claim Calculator

The Term Life Insurance Expected Claim Calculator converts a user-supplied probability of death during the selected term into an expected-value estimate for a stated death benefit after any entered claim offset. Expected value is a probability-weighted planning statistic: it is not the amount a beneficiary would receive in an actual covered claim.

This tool can help with educational risk comparisons or simple portfolio-level reasoning when you already have an appropriate probability assumption. It does not estimate mortality for you, and it should not be used to infer an individual's life expectancy. In an actual term policy, a covered death during the policy term can trigger the contractual death benefit, while no death benefit is generally paid if the insured survives the term. Contract exclusions, contestability, policy status, and offsets can change actual proceeds.

Calculator inputs

USD
USD
%
Result
—
Probability-weighted expected claim
Net claim if covered event occurs—
Probability of no claim—
Expected payout in no-claim state—
Expected claim as share of face amount—

1. Enter the stated death benefit
Use the contractual face amount you want to analyze.

2. Enter known offsets
Add only reductions that are genuinely applicable to the modeled claim, such as a contractually valid outstanding amount.

3. Provide a term probability
Enter the probability of death over the whole policy term from an appropriate source or scenario.

4. Review the net claim
The tool first calculates the modeled payout if a covered death occurs.

5. Interpret the expected value carefully
The expected claim is the net payout multiplied by probability, not a forecast of what any one beneficiary will receive.

Net claim = max(0, Death benefit − Claim offsets)
Expected claim = Net claim × Probability of death during term
Probability of no claim = 1 − Probability of death during term

Where:

• probability is entered as a percentage and converted to a decimal
• claim offsets should reflect only contractually applicable reductions

Assumptions: The probability is supplied by the user. The model assumes one binary outcome over the term and does not estimate mortality, lapse, premium payments, timing of death, discounting, or policy exclusions.

What the result means

The main result is the modeled net claim multiplied by the user-supplied probability that the covered event occurs during the term.

This is a statistical planning measure and not an individual mortality estimate or guaranteed policy payout.

Given:
• Death benefit = $500,000
• Claim offsets = $20,000
• Probability of death during term = 5%

Calculation:
Net claim = $500,000 − $20,000 = $480,000
Expected claim = $480,000 × 5% = $24,000
Probability of no claim = 100% − 5% = 95%

Result:
Probability-weighted expected claim = $24,000

Interpretation: The $24,000 figure is a statistical expected value across the two modeled outcomes. A covered claim in this scenario would be modeled at $480,000, not $24,000.

Where should I get the probability of death?

Use a source appropriate to your analysis, such as an actuarial table or a scenario supplied by a qualified professional. This calculator does not derive an individual mortality probability.

Is expected claim the same as the death benefit?

No. The death benefit is the contractual amount before applicable reductions, while expected claim multiplies the modeled net claim by its probability.

Can I use an annual probability in this field?

Only if the policy term is one year. For a multi-year policy, enter a probability that covers the entire selected term or first convert annual probabilities to a cumulative term probability.

What should I include as an offset?

Only amounts that actually reduce proceeds under the contract being modeled. Do not invent a deductible or reduction that the policy does not contain.

Does expected value tell me whether insurance is worth buying?

No. Insurance is primarily risk transfer, and household protection depends on the severity of an uncovered loss, affordability, needs, and contract terms—not only expected value.