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Luden [163]
3 years ago
5

Pete Peterson is 66 years old and has just attended his retirement party. He has amassed $1.36 million in retirement savings. He

and his spouse have figured out that during retirement they need to withdraw $100,000 at the end of each year from their retirement savings to maintain the standard of living that they would like to have.
1. If they can earn 4% interest on the unspent balance in their retirement account, how many years will it be before their retirement savings are exhausted?
O 14
O 17
O 20
O 23
O 26
Business
1 answer:
Anvisha [2.4K]3 years ago
8 0

Answer:

17 years afters the 1st retirement.

Explanation:

Folowing the rule of 4% per year and substracting $100,000 every January 1st, Pete will be depleting his retirement fund in 17 years. The calculation is simple:

Unspent balance Year 2: 1,360,000-100,000=1,260,000.

Unspent balance Year 3: (1,260,000*(1+0,04))-100,000=1,210,400.

Unspent balance Year 4: (1,210,400*(1+0,04))-100,000=1,158,816

and so on until depletion

You might be interested in
The following information is from the Income Statement of the Swifty Laundry Service:
Vladimir79 [104]

Answer:

Explanation:

The journal entry for closing the laundry service revenue is shown below:

Laundry service revenue A/c Dr  $4,940

    To Income summary                               $4,940

(Being service revenue account closed)

We credit the income summary account because the service revenue is added while preparing the income statement. If there is a net income, so the revenue is excess than its expenses and if there is a net loss, so the expenses are excess than its income.

6 0
4 years ago
An economy has full-employment output of 5000. Government purchases are 1000. Desired consumption and desired investment are giv
enyata [817]

Answer:

Option (B) is correct.

Explanation:

Given that,

Full-employment output = 5,000

Government purchases = 1,000

Desired consumption: Cd = 3000 - 2,000r + 0.10Y

Desired investment: Id = 1000 - 4,000r

Y = Cd + Id + Gd

Y = (3000 - 2000r + 0.10Y) + (1,000 - 4,000r) + 1,000

Y - 0.10Y = 5,000 - 6,000r

0.90Y = 5,000 - 6,000r

At full employment output level of 5,000,

0.90(5,000) = 5,000 - 6,000r

4,500 = 5,000 - 6,000r

6,000r = 500

r = 0.0833 or 8.33%

Therefore, the real interest rate that clears the goods market is equal to 8.33%.

5 0
3 years ago
Suppose that you currently have $250,000 invested in a portfolio with an expected return of 12% and a volatility of 9%. The effi
ira [324]

Answer:

9.75%

Explanation:

The capital asset pricing model is used to calculate required rate of return for a certain project. The rate of return is calculated based on risk free rate and rate of return with the volatility. In the given scenario the maximum expected return will be calculated using the CAPM model,

E Rp = Rf + volatility p (E [Rm] - Rf) / volatility m

0.03 + 0.09 (0.12 -0.03) / 0.12

= 9.75%

4 0
3 years ago
A company incurred the following costs associated with the purchase of a piece of land that it will use to re-build an office bu
guajiro [1.7K]

Answer:

$651,300

Explanation:

Cost of an item of property, plant and equipment comprises of purchase price and any cost directly attributable to bringing the asset to the location and condition for operation as intended by management.

<u>Calculation of the cost of  purchase of the land:</u>

Purchase price                            $ 620,000

Demolition of the old building      $ 23,000

Land preparation and leveling       $ 8,300

Cost of  purchase of the land       $651,300

3 0
4 years ago
You buy a seven-year bond that has a 5.75% current yield and a 5.75% coupon (paid annually). In one year, promised yields to mat
Karolina [17]

Answer :

Holding period return = 0.95%

Explanation :

As per the data given in the question,

Years of maturity = 7

Coupon rate = 5.75%

Current yield = 5.75%

Per value of bond = $1000.00

Coupon payment = Par value ×  Coupon rate

=1,000 ×5.75%

= $57.50

Current yield = Coupon payment ÷ price of bond

0.575 = $57.50 ÷ Price per bond

Price per bond = $1,000

In 1 year the yield to maturity increases to = 6.75%

Price of bond after 1 year = $951.96

The formula is shown below:

=-PV(RATE;NPER;PMT:FV:0)

where

Rate = 6.75%

FV = $1,000

PMT = $57.5

NPER = 7 - 1 = 6 years

Please find the attachment below:

Holding period return = (Price of bond after one year - Current bond price + Coupon payment) ÷ Current bond price

= 0.95%

5 0
3 years ago
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