ABC Company insured its building on a replacement cost basis for $700,000 under a property insurance policy that included an 80 percent coinsurance clause. The building had a replacement cost of $1 million when it sustained a $40,000 loss. How much will ABC Company receive from its insurer, assuming no deductible applies?

ABC Company insured its building on a replacement cost basis for $700,000 under a property insurance policy that included an 80 percent coinsurance clause. The building had a replacement cost of $1 million when it sustained a $40,000 loss. How much will ABC Company receive from its insurer, assuming no deductible applies?



A) $33,333

B) $35,000

C) $36,000

D) $40,000



Answer: B) $35,000

Comments

Post a Comment

Popular posts from this blog

Give the von Neumann-Morgenstern utility function.

  Give the von Neumann-Morgenstern utility function. A utility function has expected utility propety if u(g)=∑p_{i}u(a_{i}) for any g∈G where (p₁°a₁,...,p_{n}°a_{n}) is the simple gamble induced by g. The von Neumann-Morgenstern utility function is typically denoted as � ( � ) U ( x ) , where � x represents an outcome or a set of outcomes. This utility function satisfies the expected utility property, which states that for any gamble � g with associated probabilities � � p i ​ and outcomes � � a i ​ , the utility of the gamble � ( � ) u ( g ) is equal to the sum of the probabilities weighted by the utility of each outcome: � ( � ) = ∑ � � � ⋅ � ( � � ) u ( g ) = ∑ i ​ p i ​ ⋅ u ( a i ​ ) Here: � ( � ) u ( g ) represents the utility of the gamble � g . � � p i ​ is the probability associated with the outcome � � a i ​ . � ( � � ) u ( a i ​ ) is the utility of the outcome � � a i ​ . The sum is taken over all possible outcomes of the gamble. This property essentially captures ...
Read more

Life income joint and survivor settlement option guarantees

Life income joint and survivor settlement option guarantees a) Income for 2 or more recipients until they die. b) Payment of interest on death proceeds. c) Payout of the entire death benefit. d) Equal payments to all recipients. Answer: a) Income for 2 or more recipients until they die.
Read more