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KengaRu [80]
3 years ago
10

Beatrice invests $1,320 in an account that pays 4 percent simple interest. How much more could she have earned over a 5-year per

iod if the interest had been compounded annually
Business
1 answer:
Jet001 [13]3 years ago
4 0

Answer:

How much more earned is $21.98

Explanation:

Calculation of the amount earned when investment in paying on simple interest

Interest = Amount  * Interest rate * No of years

Interest = 1320 * 4% * 5

Interest = $264

Total amount = Interest + Amount invested

Total amount = $1320 + 264

Total amount = $1,584

Therefore, the total amount earned when earning on simple interest of 4% is $1,584

Calculation of the amount earned when investment interest in paying compounded annually

Pv= 1320

n= 5

i= 4%

Fv= ?

Fv= P(1+i)^-n

Fv= 1320(1+0.04)^5

Fv= 1320(1.04)^5

Fv= 1320(1.216652)

Fv= $1605.98

Therefore, the total amount earned when earning on interest compounded annually is $1,605.98

Calculation of how much more earned

Amount earned = Amount earned as per compounded interest - Amount earned as per simple interest

Amount earned = $1,605.98 - $1,584

Amount earned = $21.98

Therefore, how much more earned is $21.98

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Suppose that a 5-year Treasury bond pays an annual rate of return of 2.9%, and a 5-year bond of the fictional company Risky Inve
solniwko [45]

Answer:

The risk premium is 4.4%

Explanation:

The risk premium on any given investment is the difference between the risky investment and the risk free investment and in this case we know treasury bonds are risk free and offer a certain return of coupons because they come from governments rather than the fictional ones like the one from risky investment inc so to find the risk premium we say :

Risk Premium = Risky investment rate - Risk free investment Rate

                       = 7.3% - 2.9%

                      = 4.4%

3 0
3 years ago
Read 2 more answers
on your business card your position your business as the area's most creative cookery the phrase is your
Advocard [28]
Computers are to design as microwaves are to cooking

Our hard work is shown by our great food
6 0
3 years ago
Manuel is retired and receives a fixed payment from his pension each month. when there is inflation?
ziro4ka [17]

Manuel is retired and receives a fixed payment from his pension each there is inflation when the buying power of his pension will fall

This is further explained below.

<h3>What is inflation?</h3>

Generally, Inflation refers to the rate at which prices continue to grow during a certain period of time, and the term may also refer to inflation itself. In most cases, inflation is assessed on a broad scale, such as the overall increase in prices or the growth in the cost of living in a particular nation.

To put inflation in its most basic form, it may be thought of as the general upward trend in the prices of goods and services over time. What this implies is that a dollar spent now won't purchase as much in the future. In other words, it will lower your ability to purchase things in the future.

In conclusion, Manuel is now retired and receives a certain amount from his pension on an annual basis. In the event that there is inflation, Manuel will be able to buy a lesser total amount with his pension money.

Read more about inflation

brainly.com/question/15692461

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8 0
1 year ago
On January​ 2, 2017, Kellogg Corporation acquired equipment for​$800,000. The estimated life of the equipment is 5 years or​ 80,
lesya692 [45]

Answer:

Book value of the asset = $484,000

Explanation:

Given:

Equipment cost = $800,000

Residual value = $10,000

Computation:

Depreciation = (Equipment cost - Residual value) /  Life

Depreciation = ($800,000 - $ 10,000) / 5

Depreciation = $ 158,000 per year

Depreciation for 2 year =$ 158,000 x 2

Depreciation for 2 year = $316,000

Book value of the asset = Equipment cost - Depreciation for 2 year

Book value of the asset = $800,000 - $316,000

Book value of the asset = $484,000

6 0
3 years ago
A company borrowed $40,000 cash from the bank and signed a 6-year note at 7% annual interest. the present value of an annuity fa
Anna [14]
The present value (PV) of an annuity of P equal periodic payments for n years at r% is given by:

PV=Pa_{n\rceil r}

where a_{n\rceil r} is the <span>present value of an annuity factor for n years at r%.

Given that </span>a<span> company borrowed $40,000 cash from the bank and signed a 6-year note at 7% annual interest and that the present value of an annuity factor for 6 years at 7% is 4.7665.

Then

40000=4.7665P \\  \\ P= \frac{40000}{4.7665} =8,391.90

Therefore, </span><span>the annual annuity payments equals $8,391.90</span>
6 0
3 years ago
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