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Flauer [41]
3 years ago
9

An insurance company estimates its objective risk for 10,000 exposures to be 10 percent. Assuming the probability of loss remain

s the same, what would happen to the objective risk if the number of exposures were to increase to 1 million? A) It would decrease to 1 percent. B) It would decrease to 5 percent. C) It would remain the same. D) It would increase to 20 percent.
Business
1 answer:
vichka [17]3 years ago
7 0

Answer:

A) It would decrease to 1 percent.

Explanation:

Given that:

Objective risk for 10,000 exposures = 10%

The objective risk could be explained to mean the actual loss incurred within a given period. The objective risk also decreases as the sample increases, in this case as the number of exposure increases, the exposure risk decreases.

In th question above, with an exposure value of 10,000; objective risk is 10%

When the exposure increases to 1,000,000

(10,000 / 1,000,000) * 100%

0.01 * 100%

= 1%

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K_e=\:R_f\:+\beta \left ( Er_m \right )

K_e=\:3.86\%\:+\b0.92 \left ( 5.75\% \right )

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The main reason for considering nonconstant growth in dividends is to allow for _____ growth rates over _____.
JulsSmile [24]

Based on the economic and financial analysis, the main reason for considering <u>nonconstant growth</u> in dividends is to allow for "<u>Supernormal</u>" growth rates over "<u>some finite length of time</u>."

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However, there is the probability that it could do so for some number of years.

Also, it should be noted that in this situation, the value of the stock equates to the present value of all the future dividends.

Hence, in this case, it is concluded that the correct answer is <u>supernormal</u> and <u>some finite length of time</u>.

Learn more here: brainly.com/question/13223703

7 0
3 years ago
If 7000 dollars is invested in a bank account at an interest rate of 7 per cent per year, Find the amount in the bank after 14 y
Harlamova29_29 [7]

Answer:

1. Interest compounded annually = $18,049.74

2. Interest compounded quarterly = $18,493.77

3. Interest compounded Monthly = $18,598.16

4. Interest compounded continuously = $18,651.19

Explanation:

First let me state the formula for compound interest:

The future value of a certain amount which is compounded is the total amount (Principal + interest) on the amount of money, after compound interests have been applied, and this is shown below:

FV = PV (1+\frac{r}{n} )^{n*t}

where:

FV = Future value

PV = Present value = $7,000

r = interest rate in decimal = 0.07

n = number of compounding periods per year

t = compounding period in years = 14

For interests compounded continuously, the Future value is given as:

FV = PV × e^{r*t}

where

e is a mathematical constant which is = 2.7183

Now to calculate each on the compounding periods one after the other:

1. Interest compounded annually:

here n (number of compounding periods annually) = 1

Therefore,

FV = 7,000 × (1+\frac{0.07}{1})^{14}

FV = 7,000 × 1.07^{14} = $18,049.74

2. Interest compounded quarterly:

here, n = 3 ( there are 4 quarters in a year)

FV = 7,000 × (1+\frac{0.07}{4} )^{4*14}

FV = 7,000 × 1.0175^{56} = $18,493.77

3. Interest compounded Monthly:

here n = 12 ( 12 months in a year)

FV = 7,000 × (1+\frac{0.07}{12} )^{12*14}

FV = 7,000 × 1.005833^{168} = $18,598.16

4. Interests compounded continuously:

FV = PV × e^{0.07 * 14}

FV = 7,000 × 2.66446 = $18,651.19

3 0
2 years ago
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