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Gnesinka [82]
3 years ago
12

A fire has destroyed a large percentage of the financial records of the Inferno Company. You have the task of piecing together i

nformation in order to release a financial report. You have found the return on equity to be 14.9 percent. Sales were $1,750,000, the total debt ratio was .33, and total debt was $651,000. What is the return on assets (ROA)
Business
1 answer:
torisob [31]3 years ago
4 0

Answer:

9.98%

Explanation:

The total debt was $651,000

And, the total debt ratio is 0.33

So by considering the above information, we can find out the total assets value which is

= $651,000 ÷ 0.33

= $1,972,727.27

Now according to the accounting equation

The total assets = Total liabilities + owners equity

$1,972,727.27 = $651,000 + owners equity

So, owners equity = $1,321,727.27

And, the return on equity is

Return on equity = (Net income) ÷ (total equity)

14.9% = Net income ÷ $1,321,727.27

Hence, net income = $196,937

And, the return on assets equal to

= (Net income) ÷ (Total assets)

= $1,321,727.27 ÷ $1,972,727.27

= 9.98%

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Vera_Pavlovna [14]

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4 0
3 years ago
If a government chooses a system of marketable permits as its environmental managing tool, the reduction in pollution will
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4 0
3 years ago
Lexigraphic Printing Company is considering replacing a machine that has been used in its factory for four years. Relevant data
jek_recluse [69]

Answer:

Lexigraphic Printing Company

1. Differential Analysis as of April 30:

                                                 Old Machine   New Machine    Difference

Annual revenue                              $74,200          $74,200

Annual depreciation (straight-line)    8,900             19,950  

Annual manufacturing

costs, excluding depreciation        23,600              6,900

Annual nonmanufacturing

operating expenses                         6,100                6,100

Total expenses                            $38,600           $32,950

Annual net income                      $35,600           $41,250         $5,650

Net income for 6 six years        $213,600        $247,500       $33,900

2. Other factors that should be considered are:

B. What effect does the federal income tax have on the decision?

C. What opportunities are available for the use of the $90,000 of funds ($119,700 less $29,700 proceeds from the old machine) that are required to purchase the new machine?

E. Are there any improvements in the quality of work turned out by the new machine?

Explanation:

a) Dat and Calculations:

Old Machine

Cost of machine, 10-year life $89,000

Annual depreciation (straight-line) 8,900

Annual manufacturing costs, excluding depreciation 23,600

Annual nonmanufacturing operating expenses 6,100

Annual revenue 74,200

Current estimated selling price of machine 29,700

New Machine

Purchase price of machine, six-year life $119,700

Annual depreciation (straight-line) 19,950

Estimated annual manufacturing costs, excluding depreciation 6,900

Annual nonmanufacturing operating expenses 6,100

Annual revenue 74,200

Differential Analysis as of April 30:

                                                 Old Machine   New Machine    Difference

Annual revenue                              $74,200          $74,200

Annual depreciation (straight-line)    8,900             19,950  

Annual manufacturing

costs, excluding depreciation        23,600              6,900

Annual nonmanufacturing

operating expenses                         6,100                6,100

Total expenses                            $38,600           $32,950

Annual net income                      $35,600           $41,250         $5,650

Net income for 6 six years        $213,600        $247,500       $33,900

4 0
3 years ago
Find the monthly house payment necessary to amortize the following loan. In order to purchase a home, a family borrows $70,000 a
enot [183]

Answer:

Monthly payment is $840.12

Explanation:

we are given: $70000 which is the present value of the loan Pv

                       12% compounded monthly where the interest rate is adjusted to monthly where i = 12%/12

the period in which the loan will be repaid in 15years which contain 15x12 = 180 monthly payments which is n

we want to solve for C the monthly loan repayments on the formula for present value as we are looking for future periodic payments.

Pv = C[((1- (1+i)^-n)/i] thereafter we substitute the above mentioned values and soolve for C.

$70000= C[((1-(1+(12%/12))^-180))/(12%/12)] then compute the part that multiplies C in brackets and divide by it both sides.

$70000/83.32166399 = C  then you get the monthly loan repayments

C = $840.12 which is the monthly repayments of the $70000 loan.

3 0
3 years ago
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