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lyudmila [28]
3 years ago
9

As an independent student Sally borrowed $4,000 her first semester of college through an Unsubsidized Stafford loan at 6.8% APR,

compounded monthly. After her first semester, Sally was able to work her way through school and she graduated three years later without any additional loans. Since Sally did not make any loan payments while she was in school, what is her loan balance upon graduation?
Business
1 answer:
Alex73 [517]3 years ago
8 0

Answer:

= $4902.36

Explanation:

The amount due on the loan would be equal to the total accrued interest plus the principal amount. Note that, since Sally did not pay any amount off the loan in the course of the three years, the interest due per month would be equal to the monthly interest rate plus the he unpaid balance till date.

To determine the amount due, we would compound $4,000 at a monthly interest rate of for 36 months

Amount due on loan  = Loan amount × (1+r)^n

Loan amount - 4,000, r - monthly interest rate - 6.8%/12 = 0.566%, n- 3× 12= 36

Loan amount due = 4000 × (1.005660^(36)

                             = $4,902.36

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One of your firm’s suppliers discounts prices for larger quantities. The first 1000 parts are $15 each. The next 1500 are $13 ea
AfilCa [17]

Answer:

a) Average cost of producing 650 units will be $15

Marginal cost will also be $15

b) Marginal cost = $13

Average cost = $14.6

c) Marginal cost = $11

Average cost = $13.8

d) Marginal cost = $11

Average cost = $13

Explanation:

Data provided in the question:

Cost of first 1000 parts = $15 each

Cost of next 1500 parts = $13 each

Cost of parts excess in 2500 = $11 each

Now,

Marginal cost  is the additional cost of producing one extra unit of a good

a) 650

Since cost of first 1000 parts in $13 each

Therefore,

as 650 is below 1000 i.e lies in the range of first 1000 units

Average cost of producing 650 units will be $15

Marginal cost will also be $15

b) 1250

the 1251th unit will lie in the range on next 1500 units

Thus,

Marginal cost = $13

Total cost of producing 1250 units

= $15 × 1000 + [(1250 - 1000) × $13]

= $15000 + $3250

= $18,250

Average cost = Total cost ÷ Total units

= $18,250 ÷ 1250

= $14.6

c) 2500

the 2501th unit will lie in the range on excess to 2500 units

Thus,

Marginal cost = $11

Total cost of producing 2500 units

= $15 × 1000 + [(2500 - 1000) × $13]

= $15,000 + $19,500

= $34,500

Average cost = Total cost ÷ Total units

= $34,500 ÷ 2500

= $13.8

(d)3500

the 3501th unit will lie in the range on excess to 2500 units

Thus,

Marginal cost = $11

Total cost of producing 3500 units

= $15 × 1000 + [(2500 - 1000) × $13] + [ ( 3500 - 2500 ) × $11]

= $15,000 + $19,500 + $11,000

= $45,500

Average cost = Total cost ÷ Total units

= $45,500 ÷ 3500

= $13

4 0
3 years ago
On October 15, 2021, Jackson entered into a tentative agreement to sell the assets of one of its divisions. The division qualifi
mihalych1998 [28]

Answer:

Find attached word document with complete question.

The first revised statement showed net income $2324000 in the year and $742000 in the prior year.

The second revised statement showed net income $1,862,000  with a net income $742000 in the year 2020.

The third revised statement showed net income of $1,392,000  in the year 2021 with $742000 in the previous year.

Explanation:

Kindly attached spreadsheet showing the three revised income statements as required by the question.

Download docx
<span class="sg-text sg-text--link sg-text--bold sg-text--link-disabled sg-text--blue-dark"> docx </span>
<span class="sg-text sg-text--link sg-text--bold sg-text--link-disabled sg-text--blue-dark"> xlsx </span>
3 0
3 years ago
A company uses the weighted-average method for inventory costing. At the end of the period, 21,000 units were in the ending Work
AveGali [126]

Answer:

$84,945.

Explanation:

cost to be assigned to the ending Work in Process inventory

= (21000×2.56)100% + (21000×2.25)66%

= $84,945

Therefore, The cost that would be assigned to the ending Work in Process inventory for the period is $84,945.

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Answer:

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