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VladimirAG [237]
2 years ago
10

A young professional wishes to have $730000 in her retirement account. She invests $900 monthly in the account which earns 11.5%

annually. Find the number of payments needed to reach her goal.
Business
1 answer:
Vikki [24]2 years ago
5 0

Based on the amount that she invests monthly, the interest rate, and the targeted retirement amount, the number of payments would be 42 payments.

<h3>How many payments should the young professional make?</h3>

The number of payments will be the same as the number of months/ periods because that is the frequency of payment.

The number of payments can therefore be found by the NPER formula on a Spreadsheet:

Rate = 11.5%

Pmt = -900

PV = Empty

FV = 730,000

Number of payments is:

= 41.76

= 42 payments.

Find out more on number of periods of payments at brainly.com/question/6819835.

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Answer: d. Uncle John's

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When the price for the company's products are lower in comparison to other similar products, the demand for its products are more and it's able to sell more number of units than its competitors.

In this case, Uncle John's has the absolute advantage since it sold the most number of cookies (125)









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3 years ago
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On Jan 1 2020, Ethan Corporation issued 12% bonds with a face value of $4,000,000. These bonds mature in ten years, and interest
AVprozaik [17]

Answer:

Ethan Corporation

Using the effective-interest method of amortization, the amount of interest expense that should be reported for 2020 is:

= $449,096

Explanation:

a) Data and Calculations:

Face value of bonds issued = $4,000,000

Issue price of the bonds =         4,498,490

Premium on the bonds =            $498,490 ($4,498,490 - $4,000,000)

Coupon interest rate = 12%

Effective interest rate = 10%

Interest payments = June 30 and December 31

June 30:

Cash payment for bond interest = $240,000 ($4,000,000 * 6%)

Interest expense =                            224,925 ($4,498,490 * 5%)

Amortization of bond premium =      $15,075 ($240,000 - $224,925)

Bonds value = $4,483,415 ($4,498,490 - $15,075)

December 31:

Cash payment for bond interest = $240,000 ($4,000,000 * 6%)

Interest expense =                              224,171 ($4,483,415 * 5%)

Amortization of bond premium =      $15,829 ($240,000 - $224,171)

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Interest expense for 2020 = $449,096 ($224,925 + $224,171)

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Answer:

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Answer:

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