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Mazyrski [523]
3 years ago
12

Now we have country E, an emerging country. Country E starts off with a GDP per capita of $4,000, and is experiencing a GDP per

capita growth rate of 12%, how many years GDP per capita will be double for country E?
Business
1 answer:
swat323 years ago
5 0

Answer:

6 years

Explanation:

The rule of 72 would be used to determine the number of years it would take GDP per capita to double

Rule of 72 = 72 / GDP per capita growth rate

72 / 12 = 6 years

I hope my answer helps you

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Explanation:

Spam

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Pharoah Industries collected $106,000 from customers in 2019. Of the amount collected, $24,200 was for services performed in 201
vodka [1.7K]

Answer:

A. $33,200

B. $35,000

Explanation:

A. Computation for 2018 cash-basis net income

2018 cash-basis net income = $106,000 - $73,800

2018 cash-basis net income= $33,200

Therefore 2018 cash-basis net income is $33,200

(b) Computation for 2018 accrual-basis net income

2018 accrual-basis net income = ($106,000 - $24,200 + $39,400) - ( $73,800 - $29,100 + $41,500))

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2018 accrual-basis net income= $35,000

Therefore 2018 accrual-basis net income is $35,000

3 0
3 years ago
You want to be able to withdraw the specified amount periodically from a payout annuity with the given terms. Find how much the
SpyIntel [72]

The question is incomplete. The complete question is :

You want to be able to withdraw the specified amount periodically from a payout annuity with the given terms. Find how much the account needs to hold to make this possible. Round your answer to the nearest dollar.

Regular withdrawal    $ 2200

Interest rate                        2%

Frequency                   Monthly

Time                                20 years

Solution :

Given :

Monthly withdrawal = $ 2200

Interest rate = 2%

Frequency = monthly

Time = 20 years

        = 20 x 12 = 240 months

Formula used :

$w=\frac{[PZ^{r-1}(Z-1)]}{[Z^Y-1]}$         with Z = 1 + r

where, w = monthly withdrawal

P = principal amount

r = monthly interest rate

Y = Number of months

So, w = 2200

     r = 2% = 0.02

     Z = 1 + r

        = 1 + 0.02 = 1.02

Y = 240

Therefore,

$2200=\frac{P(1.02)^{240-1}(1.02-1)}{(1.02)^{240-1}(1.02-1)}$

$P=\frac{2200(115.888-1)}{113.6164(0.02)}$

   = 111,231829

   ≈ 111,232 (rounding off)

Thus, the account balance = $ 111,232

3 0
3 years ago
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RoseWind [281]
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7 0
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