How much will the insurer pay for stolen jewelry valued at $30,000 under a Homeowners Comprehensive Form?

Study for the General Insurance Essentials C81 and C82 exams with flashcards and multiple choice questions, complete with hints and explanations. Get ready for success!

Multiple Choice

How much will the insurer pay for stolen jewelry valued at $30,000 under a Homeowners Comprehensive Form?

Explanation:
In a Homeowners Comprehensive Form, personal property is typically subject to specific coverage limits for certain high-value items, such as jewelry. Under this type of insurance policy, there is a common sub-limit for jewelry theft claims, which is often set at $1,000 to $2,000. This means that when a policyholder makes a claim for stolen jewelry, only an amount up to that sub-limit will be covered, regardless of the total value of the jewelry. In this case, since the jewelry is valued at $30,000, the insurer would pay up to the maximum sub-limit specified in the policy for stolen jewelry. Therefore, if the sub-limit for jewelry in the homeowner's policy is indeed $2,000, that would be the payout amount for the stolen jewelry claim. Thus, the correct answer aligns with the industry-standard coverage limits, which is why it is the most accurate choice.

In a Homeowners Comprehensive Form, personal property is typically subject to specific coverage limits for certain high-value items, such as jewelry. Under this type of insurance policy, there is a common sub-limit for jewelry theft claims, which is often set at $1,000 to $2,000. This means that when a policyholder makes a claim for stolen jewelry, only an amount up to that sub-limit will be covered, regardless of the total value of the jewelry.

In this case, since the jewelry is valued at $30,000, the insurer would pay up to the maximum sub-limit specified in the policy for stolen jewelry. Therefore, if the sub-limit for jewelry in the homeowner's policy is indeed $2,000, that would be the payout amount for the stolen jewelry claim. Thus, the correct answer aligns with the industry-standard coverage limits, which is why it is the most accurate choice.

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