Q.A sent 200 cases of goods to B, costing ₹500 per case, and paid ₹10,000 towards freight and insurance while despatching them. Before B could sell any of the goods, 20 cases were completely destroyed by fire in B's godown. The insurance company admitted a claim of ₹9,000 in full settlement. B sold the remaining 180 cases for ₹1,25,000, and was entitled to a commission of 5% on sales. Ascertain the value of the abnormal loss, and the amount to be debited to the Profit and Loss Account on account of the fire.
Total cost of the 200 cases sent = 200 × ₹500 = ₹1,00,000, plus freight and insurance of ₹10,000, giving a total cost of ₹1,10,000. There is no normal loss here, so the cost per case = 1,10,000 ÷ 200 = ₹550.
The destruction of 20 cases by fire, before any sale could take place, is an ABNORMAL loss — it is an accident, not a natural feature of the goods, so (unlike a normal loss) it must be separately valued, at the same cost-per-case rate that applies to the rest of the consignment:
Value of the abnormal loss = 20 × 550 = ₹11,000.
This ₹11,000 is credited to the Consignment Account (removed from the ordinary trading result of selling the remaining 180 cases) and debited to a separate Abnormal Loss Account. The insurance company admitted a claim of ₹9,000, which is credited to the Abnormal Loss Account; the balance — the genuinely uninsured shortfall — is transferred to the Profit and Loss Account as a loss:
Net loss due to fire = 11,000 − 9,000 = ₹2,000.
This ₹2,000 is a loss arising from an accident, kept entirely separate from the ordinary profit A will separately earn from selling the remaining 180 cases for ₹1,25,000 (after B's 5% commission of 1,25,000 × 5% = ₹6,250) — the fire loss must never be netted against, or confused with, the ordinary trading result of the consignment.
Value of the abnormal loss = ₹11,000 (20 cases at ₹550 each); after the ₹9,000 insurance claim, the net amount of ₹2,000 is debited to the Profit and Loss Account as a loss by fire.
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