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Levart [38]
2 years ago
11

What was the average annual economic growth rate in Singapore over the 22.00 years from 1957 to 1979

Business
1 answer:
borishaifa [10]2 years ago
4 0

The average annual economic growth rate in Singapore over the 22.00 years from 1957 to 1979 was 3.20%.

<h3>What is average annual economic growth rate (AAGR) ?</h3>

The average annualised return of a portfolio, asset, or cash flow over time is known as the average annual growth rate, or AAGR.

The basic arithmetic mean of a set of returns is used to calculate AAGR.

Calculation for average annual economic growth rate:

Real per capita GDP in Singapore in 1957 was about $400 and it doubled to about $800.00 by 1979 over the period of 22 years.

Growth rate = (\frac{last value}{initial value} )^{\frac{1}{n} } -1

The last value = $800

The initial value = $400

n = number of years

Growth rate = (\frac{800}{400} )^{\frac{1}{22} } -1

                   = (2)^{\frac{1}{22} } -1

                   = 1.032 - 1

                   = 0.032

Growth rate % = 0.032×100

                        = 3.2%

Therefore, the growth rate in Singapore over 22 years are 3.2%.

To know more about Gross domestic product (GDP), here

brainly.com/question/1383956

#SPJ4

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Alex invested $10,500 in an account that pays 6 percent simple interest. how much money will he have at the end of four years?'
Marizza181 [45]
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The CFO of company ABC wants to give every employee a 3% raise, but would like a report to confirm if this is possible. Write an
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3 years ago
Universal Laser, Inc., just paid a dividend of $3.10 on its stock. The growth rate in dividends is expected to be a constant 6 p
Vadim26 [7]

Answer:

Ans. The current price of the stock is $56.82

Explanation:

Hi, well, the problem here is that we have different discount rates, in other words the required rate of return for the stock changes several times, therefore we are going to break this problem in 3 parts, or bring to present value all the cash flows in 3 steps. Let´s start with the value of the dividends.

We have to use the following formula.

Dn=D_{(n-1)} *(1+g)

Where, D(n-1) is last dividend and Dn is the dividend that we are looking for, for example, D1 = 3.10*(1+0.06)=3.29, D2=3.29*(1+0.06)=3.48, and so forth. The amount to pay on dividends per share is,

D1=3.29; D2=3.48; D3=3.69; D4=3.91; D5=4.15; D6=4.40; D(7)=4.66

Since the first 3 years are to be discounted at a 15%, this is how the formula should look like.

PV(1)=\frac{D1}{(1+r(1))^{1} } +\frac{D2}{(1+r(1))^{2} } +\frac{D3}{(1+r(1))^{3} }

PV(1)=\frac{3.29}{(1+0.15)^{1} } +\frac{3.48}{(1+0.15)^{2} } +\frac{3.69}{(1+0.15)^{3} }=7.92

Now, for the second part, we have to bring all cash flows to year 3 at r(2)=13% and then bring it to present value at r(1)=15%. This is because we have 2 different discount rates, this is as follows.

PV(2)=(\frac{D4}{(1+r(2))^{1} } +\frac{D5}{(1+r(2))^{2} } +\frac{D6}{(1+r(2))^{3} })*\frac{1}{((1+r(1)^{3} }

PV(2)=(\frac{3.91}{(1+0.13)^{1} } +\frac{4.15}{(1+0.13)^{2} } +\frac{4.40}{(1+0.13)^{3} })*\frac{1}{(1+0.15)^{3} } =6.42

Finally, we need to bring all the future cash flows from year 7 and beyond, notice that we need to use the return rate r(3) to bring everything to year 6, then we have to bring it to year 3 and then to present value, everything as follows.

PV(3)=(\frac{D7}{(r(3)-g)} )*(\frac{1}{(1+r(2))^{3} } )*(\frac{1}{(1+r(1))^{3} } )

PV(3)=(\frac{4.66}{(0.11-0.06)} )*(\frac{1}{(1+0.13)^{3} } )*(\frac{1}{(1+0.15)^{3} } )=42.48

So, the price of the stock is PV(1) + PV(2) + PV(3), or:

Price=7.92+6.42+42.48=56.82

Price= $56.82/share

Best of luck.

3 0
3 years ago
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