Questions: Exercise 3-19 (Static) Computing and interpreting profit margin LO A1 Use the following information to compute profit margin for each separate company a through e. Note: Round your answers to 1 decimal place. Company Net Income Net Sales Profit Margin (%) a. 4,361 44,500 b. 97,706 398,800 c. 111,281 257,000 d. 65,646 1,458,800 e. 80,132 435,500 Which of the five companies is the most profitable according to the profit margin ratio? Company a Company b Company c Company d Company e

Exercise 3-19 (Static) Computing and interpreting profit margin LO A1

Use the following information to compute profit margin for each separate company a through e.
Note: Round your answers to 1 decimal place.

Company  Net Income  Net Sales  Profit Margin (%) 
a.  4,361  44,500  
b.  97,706  398,800  
c.  111,281  257,000  
d.  65,646  1,458,800  
e.  80,132  435,500  

Which of the five companies is the most profitable according to the profit margin ratio?
Company a
Company b
Company c
Company d
Company e
Transcript text: Exercise 3-19 (Static) Computing and interpreting profit margin LO A1 Use the following information to compute profit margin for each separate company a through $e$. Note: Round your answers to 1 decimal place. \begin{tabular}{|c|c|c|c|} \hline Company & Net Income & Net Sales & Profit Margin (\%) \\ \hline a. & \$ 4,361 & \$ 44,500 & \\ \hline b. & 97,706 & 398,800 & \\ \hline c. & 111,281 & 257,000 & \\ \hline d. & 65,646 & 1,458,800 & \\ \hline e. & 80,132 & 435,500 & \\ \hline \end{tabular} Which of the five companies is the most profitable according to the profit margin ratio? Company a Company b Company c Company d Company e
failed

Solution

failed
failed

Solution Steps

Step 1: Calculate Profit Margin for Each Company

For a, the profit margin is calculated as \((\frac{4361}{44500}) \times 100\%\) = 9.8%. For b, the profit margin is calculated as \((\frac{97706}{398800}) \times 100\%\) = 24.5%. For c, the profit margin is calculated as \((\frac{111281}{257000}) \times 100\%\) = 43.3%. For d, the profit margin is calculated as \((\frac{65646}{1458800}) \times 100\%\) = 4.5%. For e, the profit margin is calculated as \((\frac{80132}{435500}) \times 100\%\) = 18.4%.

Step 2: Compare Profit Margins and Identify the Most Profitable Company

The company with the highest profit margin is c with a profit margin of 43.3%.

Final Answer:

The most profitable company is c with the highest profit margin of 43.3% among the given companies.

Was this solution helpful?
failed
Unhelpful
failed
Helpful