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yawa3891 [41]
3 years ago
14

The income statements for Federer Sports Apparel for 2019 and 2018 are presented below Required Prepare a horizontal analysis fo

r 2019 using 2018 as the base year. (Decreases should be indicated with a minus sign. Round your percentage answers to 1 decimal place.)
FEDERER SPORTS APPAR
Income Statement
For the Years Ended December 31
Increase Decrease Year
2019 2018
Amount % Net sales 18,800,000 15,500,000
goods 13,200,000 7,000,000
Gross prof 5,600,000 8,500,000
1,600,000 1,200,000
1,000,000 1,000,000 0
Loss (litigation 1,500,000 300,000
Cost of sold Operating expenses Depreciation expense Inventory 200,000
Business
1 answer:
meriva3 years ago
6 0

Answer:

FEDERER SPORTS APPAREL

Income Statement  For the Years Ended December 31

                                                    Years                    Increase /(Decrease)

                                          2019            2018                    Amount      %

Net sales                      18,800,000    15,500,000      3,300,000    21.29%  

Cost of goods sold      13,200,000     7,000,000      6,200,000    88.57%

Gross profit                   5,600,000     8,500,000     (2,900,000)   -34.12%

Operating expenses     1,600,000      1,200,000         400,000    33.33%

Depreciation expense  1,000,000      1,000,000       0                 0

Inventory write-down     200,000       0                      200,000   100%

Loss (litigation)             1,500,000         300,000       1,200,000  400%

Net Income                $1,300,000    $6,000,000      

Explanation:

a) Federer Sports Apparel can use horizontal analysis as an analysis technique for analyzing the financial statement changes over a period of time.  It is a useful tool for Federer to evaluate its trend situations, using the financial statements of two years with the earlier year serving as the base year (or independent variable).

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Answer:

1000000= 50000 (1+ \frac{i}{1})^{1*50}

20 = (1+i)^{50}

20^{1/50} = 1+i

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And if we convert this into % we got i = APR = 6.17 \%

See explanation below.

Explanation:

We assume that we have compounding interest.

For this case we can use the future value formula given by:

FV= PV (1+\frac{i}{n})^{nt}

Where:

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So then we have everything in order to replace and we got:

1000000= 50000 (1+ \frac{i}{1})^{1*50}

Now we can solve for the interest rate i like this:

20 = (1+i)^{50}

20^{1/50} = 1+i

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