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Margaret [11]
3 years ago
6

What is the PV of an annuity due with 5 payments of $2,500 at an interest rate of 5.5%?a. $11,262.88b. $11,826.02c. $12,417.32d.

$13,038.19e. $13,690.10
Business
1 answer:
marishachu [46]3 years ago
5 0

Answer:

a. 11,262.88

Explanation:

In this case we are using the formula of an annuity due which is an annuity that starts payment at the beginning of the period.

This formula is

PVannuity due = C * [(1 - ( 1 + i ) ^ {-n}/ i ] * (1 + i)

C = Payments $2,500

i = Interest rate 5.5%

n = Number of payments 5

PVannuity due = 2500 * [(1 - ( 1 + 0,05 ) ^ {-5}/ 0.05 ] * (1 + 0.05)

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Suisse Internationale, a Swiss maker of athletic equipment, enters into a price fixing agreement with Total World Sports, a U.S.
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Answer:

D

Explanation:

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On January 1, 2019, Brooks Inc. borrows $90,000 from a bank and signs a 5% installment note requiring four annual payments of $2
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Answer:

Date                 Account Title                                         Debit                Credit

12/31/2019        Notes Payable                                     $4,500

                         Interest expense                                 $20,881

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<u>Working </u>

Interest expense = 5% * 90,000

= $4,500

Notes payable = 25,381 - 4,500

= $20,881

This is the principal repayment amount.

4 0
3 years ago
Monopolistic competition may also be socially inefficient because there are too many or too few firms in the market. the presenc
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The appropriate response is Product variety. A promoting procedure in which a retailer stocks countless items. A wide assortment is utilized to attract clients searching for a variety of merchandise, however, does not imply that the retailer will offer a wide range of cycles of a particular item.
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4 years ago
Pastner Brands is a calendar-year firm with operations in several countries. As part of its executive compensation plan, at Janu
LenaWriter [7]

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a. Compensation expense related to the options to be recorded each year, allocated with separate tranches:

Vesting Date   Amount Vesting   Fair Value     Compensation

                                                     per Option         Expense

Dec. 31, 2018       25% = 80,000       $4.00            $320,000

Dec. 31, 2019      25% = 80,000        $4.40              352,000

Dec. 31, 2020     25% = 80,000       $4.80               384,000

Dec. 31, 2021      25% = 80,000       $5.60               448,000

Total                 100%   320,000                           $1,504,000

b. Compensation expense related to the options, allocated using the straight-line method:

= $376,000

Explanation:

a) Data and Calculations:

Executive stock options issued = 320,000

Options exercise price = $28 per share

Number of tranches for the options = 4

Number of options exercisable in each tranche = 80,000

Vesting Date   Amount Vesting   Fair Value     Compensation

                                                     per Option         Expense

Dec. 31, 2018       25% = 80,000       $4.00       $320,000 (80,000 * $4.00)

Dec. 31, 2019      25% = 80,000        $4.40         352,000 (80,000 * $4.40)

Dec. 31, 2020     25% = 80,000       $4.80          384,000 (80,000 * $4.80)

Dec. 31, 2021      25% = 80,000       $5.60          448,000 (80,000 * $5.60)

Total                 100%   320,000                      $1,504,000

Compensation expense, using the straight-line method = $376,000 ($1,504,000/4)

8 0
3 years ago
You have graduated from college but unfortunately have $39,000 in outstanding loans. The loans require payments of $3,435 per ye
vladimir1956 [14]

Answer:

15.44 years

Explanation:

Using both excel rate function and financial calculator, the time taken to repay the debt can be computed thus:

Excel rate function:

=nper(rate,pmt,-pv,fv)

rate= interest rate=4%

pmt=yearly payment=c

pv=loan oustanding=-39000

fv=the balance after all payments should be zero=0

=nper(4%,3435,-39000,0)= 15.44 years

Financial calculate

PMT= 3435

RATE=4

PV=-39000

FV=0

CPT N=15.44 years

This means a payment of $3,435 per year for 15 years  and $ 1,511.40  ($3,435*0.44) in the sixteenth year

3 0
3 years ago
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