This question concerns the principle of 'proximate cause' in insurance law, specifically within fire insurance.
The 'proximate cause' is the primary or dominant cause of an event or loss. In insurance, a claim is typically payable only if the loss is directly caused by a peril insured against. If an insured peril (like fire) merely creates a condition that allows a subsequent, non-insured peril (like a windstorm) to cause damage, the insurance company may deny the claim.
The damage to 'Y's' property resulted directly from the wall falling. The immediate and effective cause of the wall's fall was the windstorm. While the fire weakened the wall, it did not directly cause the collapse. The windstorm acted as an independent and intervening cause.
Fire insurance covers losses directly resulting from fire. In this case, the loss is a consequence of the windstorm acting upon a condition created by the fire. The windstorm is considered the proximate cause of the collapse and subsequent damage, not the fire itself. Therefore, the loss is not proximately caused by the fire.
Since the proximate cause of the damage (the wall falling) was the windstorm, which is typically not covered under a standard fire insurance policy, 'Y' is not entitled to claim compensation from the insurance company based on the fire insurance policy.
| List - I | List - II |
| A. Yellow Pages | I. Promotion of a product/brand in a movie in such a way to enter the subconscious mind of the customer |
| B. Infomercials | II. Banners, posters and stickers put inside the retail shop |
| C. Point of purchase advertising | III. Television commercial runs as typical as television program |
| D. Product Placement | IV. Directory of Local business names and products |
| List - I | List - II |
| A. Matrix addition is commutative | I. If O is the zero matrix of same order as that of the matrix A, then A + 0 = A = 0 + A |
| B. Matrix addition is associative | II. If A, B and C be three matrices of the same order, then (A + B) + C = A + (B + C) |
| C. Existence of additive identity | III. If A be any matrix, then A + (-A) = O = (-A) + A |
| D. Existence of additive inverse | IV. If A and B be two matrices of the same order then A + B = B + A |