Plan coverage, premiums, and cash value with confidence. Test assumptions using practical lifetime policy projections. See costs, growth, and reserves before choosing your policy.
| Case | Issue Age | Face Amount | Pay Years | Guaranteed % | Dividend % | Est. Annual Premium | 25 Year Cash Value |
|---|---|---|---|---|---|---|---|
| Sample A | 30 | $150,000 | 20 | 3.00% | 1.00% | $2,558.64 | $52,481.17 |
| Sample B | 40 | $250,000 | 20 | 3.50% | 1.50% | $5,265.31 | $109,142.86 |
| Sample C | 50 | $500,000 | 15 | 4.00% | 1.00% | $15,409.22 | $217,941.55 |
This calculator uses a simplified actuarial math model. It estimates level premiums by equating the present value of expected benefits with the present value of expected premiums.
Here, q0 is the starting mortality rate, g is mortality growth, i is the guaranteed rate, and d is the dividend rate.
A whole life policy blends lifetime coverage with a growing policy value. This calculator helps you test that structure using transparent math. It estimates premiums, present value, reserves, and long term cash accumulation. The output is useful for comparison, teaching, and basic planning.
Level premium design spreads expected policy cost across many years. Younger issue ages usually reduce the annual premium because the mortality cost starts lower. Older issue ages usually push the premium upward because the expected benefit cost arrives sooner. This model shows that relationship clearly.
The projected cash value begins with collected premium. Then the calculator subtracts loading charges, policy fees, and a yearly risk charge based on the net amount at risk. The remaining balance compounds using the guaranteed rate and the assumed dividend rate. That creates a simple year by year policy projection.
Insurance math depends on the chance that a policyholder survives to each future year. The model updates survival probability after every mortality assumption. That value affects both the expected death claim cost and the present value of future premiums. It is a core idea in actuarial mathematics.
Try changing one assumption at a time. Increase the face amount to see the premium response. Reduce premium years to test a limited pay design. Change the dividend rate to inspect cash value sensitivity. Use the target return and inflation inputs when you want a practical planning lens.
This calculator is best for education and rough planning. Real policy pricing depends on insurer specific mortality tables, riders, underwriting classes, commission schedules, and contractual guarantees. Even so, this page gives a strong mathematical framework for understanding how lifetime protection and cash value can interact over time.
It is a planning tool that estimates whole life premiums, projected cash value, surrender value, and reserves using simplified actuarial assumptions and time value math.
No. It is an educational estimate. Actual pricing depends on underwriting class, insurer tables, riders, fees, and product rules not modeled here.
Higher issue ages raise expected mortality cost. That increases the present value of benefits and usually pushes the level premium upward.
The dividend assumption increases projected policy growth after charges. It can improve future cash values, but it should never be treated as guaranteed.
This model applies a simple retention factor for surrender value. Real contracts may use detailed surrender charge schedules and contractual provisions.
It is the first projected year when accumulated cash value becomes at least equal to total premiums paid in the model.
Yes. The calculator converts the estimated annual premium into annual, semiannual, quarterly, or monthly modal payments with simple mode factors.
CSV is useful for auditing the full schedule in spreadsheets. PDF is useful for sharing assumptions, summary results, and charts.
Important Note: All the Calculators listed in this site are for educational purpose only and we do not guarentee the accuracy of results. Please do consult with other sources as well.