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Paid-up policy

Also written Paid-up value

An investment-cum-insurance policy that continues without further premiums after the policyholder stops paying, with the sum assured cut in proportion to premiums paid versus premiums due.

In plain language

When a policyholder cannot keep paying premiums on an investment cum insurance policy, there are three possible outcomes. The policy can lapse, in which case no claim is payable. It can be surrendered for its surrender value, if it has acquired one. Or it can be made paid-up.

A paid-up policy stays in force without any more premiums, but for a smaller amount. The workbook's rule: the sum assured is proportionately reduced to the same proportion that the number of premiums paid bears to the total premiums due.

It is the option that keeps some cover and some benefit alive when cash flow breaks down, without walking away from what has already been paid.

How it works

The formula is a straight proportion:

Paid-up sum assured = Original sum assured × Premiums paid ÷ Total premiums due

Count premium instalments, not years — the premium mode matters.

The workbook example. Surinder took a 25-year investment cum insurance policy with a sum assured of Rs 10,00,000, premiums payable half-yearly. After paying for 5 years, he cannot continue.

  • Total premiums due = 25 years × 2 = 50
  • Premiums paid = 5 years × 2 = 10
  • Paid-up sum assured = 10,00,000 × 10 ÷ 50 = Rs 2,00,000

Where it sits among the options:

OptionPolicy continues?What the policyholder gets
LapseNoNo claim payable (revival possible within the insurer's timeframe by paying pending premiums with penalty)
SurrenderNoSurrender value now — minimum 30% of premiums paid under the workbook's rules, once eligible
Paid-upYes, reducedThe reduced sum assured on the policy's terms, with no further premiums

Only investment cum insurance policies have this option. Pure protection (term) policies acquire no value and simply lapse.

The formula

Paid-up sum assured = Sum assured × (Number of premiums paid ÷ Total number of premiums due)

Workbook: 10,00,000 × 10 ÷ 50 = 2,00,000

A worked example

Illustrative figures, applying the workbook's formula.

Meenakshi has a 20-year endowment policy with a sum assured of Rs 15,00,000, premiums payable quarterly. She has paid for 6 years and has lost her job.

Total premiums due  = 20 × 4 = 80
Premiums paid       = 6 × 4  = 24
Paid-up sum assured = 15,00,000 × 24 ÷ 80 = Rs 4,50,000

The common error is to use years: 15,00,000 × 6 ÷ 20 gives the same Rs 4,50,000 here only because every year had the same number of instalments. It breaks the moment a policyholder stops mid-year. Had she paid 6 years and one quarter (25 instalments), the paid-up sum assured is 15,00,000 × 25 ÷ 80 = Rs 4,68,750; a years-based calculation cannot capture that last quarter.

Comparing her options with an annual premium of, say, Rs 70,000 (Rs 4,20,000 paid so far):

OptionResult
Let it lapseNo claim payable
SurrenderAt least 30% × 4,20,000 = Rs 1,26,000 now
Make it paid-upPolicy continues with a sum assured of Rs 4,50,000, no more premiums

If she needs cash urgently, surrender or a loan against the policy may be right. If she does not, paid-up keeps more of the value she has already paid for working.

Why NISM asks about it

Chapter 2 (Life Insurance Products), section 2.1, in the elements of life insurance products alongside policy lapse and surrender value. The Surinder example is the template for the numerical question — watch the premium mode.

Common exam traps

  • Count instalments, not years. Half-yearly premiums over 25 years are 50 premiums, not 25.
  • Paid-up keeps the policy alive; surrender ends it and pays out.
  • A lapsed policy pays no claim. Paid-up is the way to avoid that outcome without paying more premiums.
  • Term insurance cannot be made paid-up — only investment cum insurance policies acquire value.
  • The reduction is proportional to premiums paid versus premiums due, not to the fund value or the surrender value.

Where this is taught

Free preparation for NISM Series X-B

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