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professor190 [17]
3 years ago
8

Amanda owns a home with a $400,000 replacement value. This January, a snowstorm causes $75,000 in damages to the home. Amanda ha

s an insurance policy with 80% coinsurance and a $1,000 deductible. How much will the insurer pay if Amanda carries $300,000 of coverage?
Business
1 answer:
IrinaK [193]3 years ago
7 0

Answer:

Insurer will pay to Amanda $69312.50

Explanation:

As we know that Amanda home replacement value which means the (Property value) is $400,000 and Amanda carries a coverage of amount $300,000 which is her policy limit. Her policy has 80% of coinsurance and snow storm causes a damage of amount $75,000. She has the $1,000 deductible in her policy.

80% of the 400,000 = 320,000

Amanda should have $320,000 but carries the insurance coverage $300,000

So she will get 300,000/320,000= 0.9375

In this scenario as the damage amount is $75,000 she will get $75,000 x 0.9375 which is equal to $70,312.50

Since the deductible amount of her policy is $ 1000 Which will therefore be deducted

Hence   $70312.50 - $1000 = $69312.50

Amanda will get $69312.50

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3 years ago
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Learn more about Cost reduction and revenue enhancement here:

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4 0
2 years ago
President Obama praised Cumberland Farms, a convenience store chain based in Framingham, Massachusetts, for empowering its emplo
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A) Communicate regularly about the firm’s progress toward meeting its strategic objectives as well as the threats and weaknesses that pose challenges.

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Explanation:

If Cumberland Farms wanted to take other actions to empower its workforce, they should consider communicate regularly about the firm’s progress toward meeting its strategic objectives as well as the threats and weaknesses that pose challenges. this will allow employees to have a better idea of the company and can make better decisions.

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4 years ago
Consider the following information: State Probability Stock A Stock B Stock C Boom 0.32 -0.01 0.23 0.2 Bust 0.68 0.21 -0.06 -0.0
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the expected return of a portfolio that has invested is 0.0625

Explanation:

The computation of the expected return of a portfolio is shown below;

= (0.32 × (6052 × (-0.01) + 5060 × 0.23 + 8047 × 0.2) + 0.68 × (6052 × 0.21 + 5060 × (-0.06) + 8047 × (-0.06))) ÷ (6052 + 5060 + 8047)

= 0.0625041808027559

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See explanation section

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