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Oliga [24]
3 years ago
14

An elderly relative offers to sell you their used 1958 Cadillac Eldorado for $54,000 You note that very similar cars are selling

on the open market for $87,000. You​ don't care for classic cars and would rather buy a new Ford Explorer for $31,000. What is the net value of buying the​ Cadillac?
Business
1 answer:
sammy [17]3 years ago
8 0

Answer:

$33,000

Explanation:

Calculation for net value of buying the​ Cadillac

Using this formula

Net value =Purchase-Resale price of the Cadillac

Let plug in the formula

Net value =$87,000-$54,000

Net value =$33,000

Therefore the net value of buying the​ Cadillac will be $33,000

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The following transactions were selected from the records of OceanView Company:
Bezzdna [24]

Answer:

$19,380

Explanation:

The computation of the net sales for the two months is shown below:

= Sale value of merchandise as on July 12 + Sale value of merchandise  as on June 15 +  Sale value of merchandise  as on July 20 - sales discounts from July 15 sale

= $3,500 + $10,500 + $5,800 - $10,500 × 4%

= $3,500 + $10,500 + $5,800 - $420

= $19,380

Since the payment is collected on June 23 i.e within 10 days so it is eligible for sales discounts

And from July 20 sale no sales discounts is eligible as it is exceeded than 10 days  

3 0
3 years ago
Suppose the marginal cost of the 1st hour of talking on the phone is $50, the marginal cost of the 2nd hour is $75, and the marg
Nutka1998 [239]

Answer:

$230

Explanation:

Data given in the question

Marginal cost of the first hour = $50

Marginal cost of the second hour = $75

Marginal cost of the third hour = $105

So by considering the above information, the total cost is

= Marginal cost of the first hour + Marginal cost of the second hour + Marginal cost of the third hour

= $50 + $75 + $105

= $230

We simply added the marginal cost of all three hours in order to determine the total cost

5 0
3 years ago
On January 1, 2016, Parker Company issued bonds with a face value of $62,000, a stated rate of interest of 11 percent, and a fiv
nignag [31]

Answer:

Parker Company

a. Amortization Table

Date                                                 Interest        Discount

                            Cash Payment   Expense   Amortization   Carrying Value

January 1, 2016                                                                            $57,639

December 31, 2016    $6,820         $7,493           $673               58,312

December 31, 2017      6,820            7,581               761              59,073

December 31, 2018      6,820           7,679              859             59,932

December 31, 2019     6,820            7,791               971              60,903

December 31, 2020    6,820            7,917            1,097             62,000

b. The carrying value that would appear on the 2019 balance sheet is:

= $60,903.

c. The interest expense that would appear on the 2019 income statement is:

= $7,791.

d. The amount of cash outflow for interest that would appear in the operating activities section of the 2019 statement of cash flows is:

= $6,820.

Explanation:

a) Data and Calculations:

Face value of bonds =      $62,000

Proceeds from the issue = 57,639

Bonds discount =                $4,361

Stated rate of interest = 11% paid annually on December 31

Effective rate of interest = 13%

December 31, 2016:

Interest expense =      $7,493 ($57,639 * 13%)

Interest payable =       $6,820 ($62,000 * 11%)

Discount amortization    $673 ($7,493 - $6,820)

Bond value = $58,312 ($57,639 + $672)

December 31, 2017:

Interest expense =     $7,581 ($58,312 * 13%)

Interest payable        $6,820 ($62,000 * 11%)

Discount amortization   $761 ($7,581 - $6,820)

Bond value = $59,073  ($58,312 + $761)

December 31, 2018:

Interest expense =     $7,679 ($59,073 * 13%)

Interest payable        $6,820 ($62,000 * 11%)

Discount amortization $859 ($7,679 - $6,820)

Bond value = $59,932 ($59,073 + $859)

December 31, 2019:

Interest expense =     $7,791 ($59,932 * 13%)

Interest payable        $6,820 ($62,000 * 11%)

Discount amortization  $971 ($7,791 - $6,820)

Bond value = $60,903 ($59,932 + $971)

December 31, 2020:

Interest expense =         $7,917 ($60,903 * 13%)

Interest payable           $6,820 ($62,000 * 11%)

Discount amortization  $1,097 ($7,917 - $6,820)

Bond value = $62,000 ($60,903 + $1,097)

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denis23 [38]

Answer:

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