Declaration Policy: Under-Declaration, Average and Premium Adjustment
A cotton ginning and trading firm covers its raw cotton stock under a Declaration Fire Policy with a provisional sum insured of Rs 5.00 crore at Rs 1.50 per mille; the provisional premium of Rs 75,000 has been paid. Declarations of the highest value at risk each month must be filed by the 7th of the following month. In the previous year the November peak was Rs 6.80 crore, the twelve monthly declarations totalled Rs 30.00 crore, and the average monthly declaration was Rs 2.50 crore. In the current policy year a fire on 18 November destroyed stock; the net loss after salvage is Rs 1.60 crore. The declaration for November, filed on 5 December, states Rs 4.50 crore, but the stock records and the surveyor confirm that Rs 6.80 crore was at risk on 18 November. There is no policy excess. The insured argues that because the provisional sum insured is Rs 5.00 crore, the full Rs 1.60 crore must be paid.
1. Assess the insured's argument and compute the amount payable for the fire loss.
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The argument is wrong. In a declaration policy the provisional sum insured is only the outer limit of the insurer's liability for any month. The amount declared for the month fixes the cover actually bought for that month, and average is tested against the value actually at risk at the time of loss.
- Sum insured for November = Rs 4.50 crore as declared; the Rs 5.00 crore provisional figure does not help, because the insured itself declared a lower figure.
- Value at risk on 18 November = Rs 6.80 crore.
- Average factor = 4.50 / 6.80 = 0.6618.
- Net loss Rs 1.60 crore × 0.6618 = about Rs 1.06 crore, comfortably within the Rs 4.50 crore declared limit for the month.
In effect the insured is its own insurer for Rs 2.30 crore of undeclared value. Had Rs 6.80 crore been declared and the extra premium paid, the full Rs 1.60 crore would have been recoverable.
Second point. If the low declaration was deliberate, the insurer should consider misrepresentation rather than mere averaging: the declaration is the basis on which the premium and the cover are fixed, and a knowingly false declaration may support repudiation of the claim. The surveyor's reconciliation of the stock register, purchase invoices and bank records with the declared figure is the decisive evidence, so preserve it before it is altered.
2. Compute the premium adjustment at expiry of the policy and explain what the outcome tells the insured about the economics of under-declaring.
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Total of the twelve declarations = Rs 30.00 crore.
- Premium on the declarations actually made = Rs 30.00 crore × Rs 1.50 per mille = Rs 45,000.
- But the declaration policy carries a minimum: premium is charged on not less than 80% of the provisional sum insured = 80% × Rs 5.00 crore = Rs 4.00 crore, i.e. Rs 4.00 crore × 1.50 / 1000 = Rs 60,000.
- Provisional premium paid Rs 75,000, so the refund at expiry = 75,000 − 60,000 = Rs 15,000 only, not the Rs 30,000 the insured expected.
So the insured paid Rs 60,000 for cover that, in the loss month, was only Rs 4.50 crore wide against an exposure of Rs 6.80 crore. That is the commercial lesson: a declaration policy suits a trader whose stock follows a predictable seasonal curve, provided the peak months are declared in full; it does not reward a low average declaration, because the 80% minimum keeps most of the premium and the average clause then cuts the claim.
Advice for renewal. Set the provisional sum insured near the genuine peak (say Rs 7.00 crore), declare the highest value at risk each month rather than a smoothed figure, file declarations by the due date, and keep the records that support them. If the peak lasts only a few weeks, a short-period peak-season cover may be cheaper than a high declaration maintained for twelve months.