Questions: A corporation has 4,000 shares, 10% preferred stock of 55.00 par preferred stock, and 8,000 shares of common stock outstanding. The net income for the year is 260,000. Calculate earnings per share. (Round your answer to the nearest cent.)

A corporation has 4,000 shares, 10% preferred stock of 55.00 par preferred stock, and 8,000 shares of common stock outstanding. The net income for the year is 260,000. Calculate earnings per share. (Round your answer to the nearest cent.)
Transcript text: A corporation has 4,000 shares, $10 \%$ preferred stock of $\$ 55.00$ par preferred stock, and 8,000 shares of common stock outstanding. The net income for the year is $\$ 260,000$. Calculate earnings per share. (Round your answer to the nearest cent.)
failed

Solution

failed
failed

Solution Steps

To calculate the earnings per share (EPS), we need to first determine the preferred dividends, which is 10% of the par value of the preferred stock. Subtract the preferred dividends from the net income to get the income available to common shareholders. Finally, divide this amount by the number of common shares outstanding to find the EPS.

Step 1: Calculate Preferred Dividends

The preferred dividends can be calculated using the formula: \[ \text{Preferred Dividends} = \text{Preferred Stock Shares} \times \text{Preferred Stock Par Value} \times \text{Preferred Dividend Rate} \] Substituting the values: \[ \text{Preferred Dividends} = 4000 \times 55.00 \times 0.10 = 22000.00 \]

Step 2: Calculate Income Available to Common Shareholders

Next, we find the income available to common shareholders by subtracting the preferred dividends from the net income: \[ \text{Income Available to Common} = \text{Net Income} - \text{Preferred Dividends} \] Substituting the values: \[ \text{Income Available to Common} = 260000 - 22000 = 238000.00 \]

Step 3: Calculate Earnings Per Share (EPS)

Finally, we calculate the earnings per share (EPS) using the formula: \[ \text{EPS} = \frac{\text{Income Available to Common}}{\text{Common Stock Shares}} \] Substituting the values: \[ \text{EPS} = \frac{238000.00}{8000} = 29.75 \]

Final Answer

The earnings per share (EPS) is \\(\boxed{29.75}\\).

Was this solution helpful?
failed
Unhelpful
failed
Helpful