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ohaa [14]
3 years ago
10

People in a certain group have a 0.60​% chance of dying this year. If a person in this group buys a life insurance policy for ​$

5500 that pays​ $1,000,000 to her family if she dies this year and​ $0 otherwise, what is the expected value of the​ policy?
Business
1 answer:
Nonamiya [84]3 years ago
5 0

Answer:

Explanation:

The expected value is calculated by using the probability of each event. If the chance of dying is 0.60% then the chance living is 99.40%. The expect value formula is:

∑[(xi)*P(xi)] (for all i events).

In this problem we have two events: live or die. If the person dies the family receives $1,000,000 (X1=$1,000,000) and if the person lives the family receives $0 (X2=$0). The probability of receiving $1,000,000 is 60% (P(x1)=0.006) and the probability of receiving $0 is 99.40% (P(x2)=0.994)

Using the formula the expected value of the policy (without the insurance cost):

$1,000,000* (0.006)+ $0*(0,994)= $6,000

If we subtract the insurance value:

$6,000-$5,500= $500

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What is gdp expressed in constant, or unchanging, prices called?
horsena [70]
The GDP expressed in constant, or unchanging prices is called real GDP. 
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3 years ago
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Puget Sound Divers is a company that provides diving services such as underwater ship repairs to clients in the Puget Sound area
notsponge [240]

Answer:

$50,094.8

Explanation:

Flexible Budget are budget prepared by taking the actual activity level achieved at standard cost/price. WHILE

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Flexible Budget For the Month Ended May 31

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Expenses:

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3 years ago
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XYZ stock price and dividend history are as follows: YearBeginning-of-Year PriceDividend Paid at Year-End2015 $130 $5 2016 144 5
Rina8888 [55]

Answer:

Arithmetic mean = 3.67%

Geometric mean = 3.02%

Explanation:

The following sorted data are given in the question:

Year           Beginning-of-Year Price         Dividend Paid at Year-End

2015                            $130                                            $5

2016                              144                                               5

2017                              120                                               5

2018                              125                                               5

Therefore, we have:

Arithmetic average return = Sum of returns/ number of years ………....….. (1)

Geometric average return = n * ((1+r1)*(1+r2)*(1+r3)…(1+rn)^(1/n) - 1 .……….. (2)

Where;

n = years 1, 2, 3….

r1, r2, r3… are the returns for year 1, 2, 3….

Return for each year = ((Current year Beginning-of-Year Price – Previous year Beginning-of-Year Price) + dividend) / Previous year Beginning-of-Year Price .................... (3)

Using equation (3), we have:

2016 Return = ((144 - 130) + 5) /130 = 0.146153846153846

2017 Return = ((120 - 144) + 5) /159 = -0.119496855345912

2018 Return = ((125 - 120) + 5) /120 = 0.0833333333333333

Using equation (1), we have:

Arithmetic mean = (2016 Return + 2017 Return + 2018 Return) / 3 = (0.1461538461538460 - 0.1194968553459120 + 0.0833333333333333) / 3 = 0.0367, or 3.67%.

Using equation (2), we have:

Geometric mean = ((1 + 2016 Return) * (1 + 2017 Return) * (1 + 2018 Return))^(1/3) - 1 = ((1 + 0.146153846153846) * (1 - 0.119496855345912) * (1 + 0.0833333333333333))^(1/3) - 1 = 0.0302, or 3.02%

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Answer:

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