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Leto [7]
2 years ago
9

Zach is looking for a homeowners insurance policy for his new house. AAA Insurance company has offered him a plan that insures h

is home annually for $0. 36 per $100 of value in the home. In order to make calculations easier, Thompson’s Insurance lists their annual homeowners insurance premium a bit differently, at $3. 63 per $1,000 of value in the home. Zach’s house is worth $289,000. What should Zach be thinking as he chooses between the two insurance companies? a. $3. 63 per $1,000 is approximately the same as $0. 36 per $100. The premiums for the two insurance companies will be the same. B. The annual premium for his house would be cheaper through AAA. C. The annual premium for his house would be cheaper through Thompson’s. D. Since the two insurance companies list their premiums differently, the two cannot be compared.
Business
1 answer:
a_sh-v [17]2 years ago
4 0

The annual premium for Zack's house would be <u>cheaper</u> through <em>AAA </em>than <em>Thompson’s Insurance. </em>

<h3>How to calculate the annual premium of two companies? </h3>

AAA company is offering $0.36 per $100 of value.

Thompson company is offering $3.63 per $1,000 of value;

\frac{3. 63 }{1000} \\=\frac{0.363}{100}

Hence, <u>0.363</u> is higher than 0.36, which makes <em>AAA company </em>more beneficial for insurance.

Learn more about premium calculation here:

brainly.com/question/2644714

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The U.S. unemployment rate moves up and down as the economy moves in and out of recessions. But over time, the unemployment rate
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Answer:

c.4%

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For what reason do you think fitzgerald interrupted gatsby’s story for the visit from the horseback riders? why doesn’t gatsby u
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what is the money an investor receives above and beyond the money initially invested called?a) saving.b)liquidity.c)return.d)inv
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3 0
3 years ago
Read 2 more answers
A T-bill that is 290 days from maturity is selling for $96,040. The T-bill has a face value of $100,000.
umka2103 [35]

Answer: a 0.049, 0.05 and 0.05 or 5%

b 0.039, 0.041 and 0.041 or 4%

Explanation:

Ai discounted yield = [(Face value - purchase price)/Face value] * 360/ maturity

Discount yield =:[(100000 - 96040)/100000] * 360/290

= 0.0396* 1.24

= 0.049

ii. Bond equivalent yield (BEY) = [(Face value - purchase price)/purchase value] * 365/M

BEY= [(100000 - 96040)/96040] * 365/290

BEY = 0.05

iii EAR = [(1+BEY/n)exp n - 1)

EAR = [(1 + 0.05/(365/290)) exp (360/290) - 1]

EAR = [(1 + 0.05/1.26) exp (1.26) - 1

EAR = (1.04) exp (1.26) - 1

EAR = 0.05 or 5%

The same formula are applied for the B part

Discount yield = [(100000-96040)/100000] * 360/365

Discount yield = 0.0396 * 0.986

= 0.039

B ii. BEY = [(100000 - 96040)/96040] * 365/365

BEY = 0.041 × 1

BEY = 0.041

B iii. EAR = [(1 + 0.041/(365/365))exp (365/365) - 1

EAR = (1 + 0.41) - 1

EAR = 0.041 or 4%

4 0
3 years ago
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