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meriva
3 years ago
11

Firm Y has issued 500 million shares of stock at $1 par value and $200 millino in additional paid in capital. Retained earnings

are $5.6 billion. What is the return on equity if net income if net income is $1.1 billion?
Business
1 answer:
aniked [119]3 years ago
4 0

Answer:

Return on equity = 17.46%

Explanation:

DATA:

Issued share capital = $500m

Additional Paid-in capital = $200 million

Retained Earnings = $5.6 billion

Net Income = $1.1 billion

Return on Equity = ?

Solution

Return on equity can be calculated by dividing net income in total shareholder's equity

NOTE: ALL THE WORKINGS ARE IN 1000's

Return on equity = Net Income / Shareholder's Equity

Return on equity = 1,100,000 / (500,000 + 200,000 +5,600,000)

Return on equity = $1,100,000/6,300,000

Return on equity = 17.46%

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8 0
2 years ago
Perform a sensitivity analysis by answering the following questions: a. What is the break-even point in sales dollars for RBC? b
Rzqust [24]

a). Break­even point = Total fixed costs ÷ Contribution margin ratio

Contribution ratio = Contribution margin ÷ Total sales

Contribution ratio = $822,212 ÷ $1,953,000 =  0.421

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b). Margin of safety = Total Sales - Break-even point

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Explanation:

The Data sheet has been added as an attachment

8 0
3 years ago
To promote interest in attending a convention, you should send out a/an A. site inspection. B. convention program. C. invitation
konstantin123 [22]
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3 years ago
Read 2 more answers
Different people typically have ________.
ratelena [41]

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6 0
3 years ago
Select the correct equation from those below, if the interest rate is 10%. Let F1=$700 and F2=$7,000. Group of answer choices P
Helen [10]

Answer:

P = 700 (P/F, 10%, 1) + 7,000 (P/F, 10%, 4)   ........ (2nd option)

Explanation:

This question is related to Uniform Series Present Worth.

General equation for USPW is

                    P = F (P/F, i, n)

Where,

                    P = Present worth

                    F = Uniform arithmetic series value

                    P/F = Uniform series present worth factor

                    i = Interest rate

                    n = Number of years     (Note: n is not given in question, it can be derived form given equation for F1 n = 1 and for F2 n = 4)

Lets solve for F1. Where F1 = 700, i = 10% and n = 1  

                  P = 700 (P/F, 10%, 1)   ........................ eq (1)

Now solve for F2. Where F2 = 7,000, i = 10% and n = 4

                  P = 7,000 (P/F, 10%, 4) .......................... eq (1)

By combining these 2 equations we get

                 P = 700 (P/F, 10%, 1) + 7,000 (P/F, 10%, 4)  ................... Answer.

8 0
3 years ago
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