Answer:
c. $34,575
Explanation:
Data provided in the question
Accounts receivable = $44,890
Accounts payable = $6,405
Cash = $16,070
Common stock = $42,500
Long-term notes payable = $20,600
Merchandise inventory = $28,475
Salary Payable = $28,170
Retained earnings = $50,465
Prepaid insurance = $2,365
So, The computation of the current liabilities are as follows
= Accounts payable + salary payable
= $6,405 + $28,170
= $34,575
Therefore, the current liabilities only includes the account payable and the salary payable.
The amount of money needed now to begin the perpetual payments is
P = A/I =15,000÷0.05=300,000
The amount that would need to have been deposited 25 years ago is
P=A÷(1+r)^t
P=300,000÷(1+0.05)^(25)
P=88,590.83
Answer: SEE EXPLANATION
Explanation:
Given the following ;
Values depending on Success
$150M, $135M, $95M, $80M
Risk free rate = 5% = 0.05
Pervebtage to be lost in case of bankruptcy = 25% = 0.25
A.) 0.25 × [( 150 + 135 + 95 + 80) ÷ 1.05] = $109.52 million
Assume a zero-coupon debt with a $100million face value
B.) 0.25 × [( 100 + 100 + (95×0.75) + (80×0.75)) ÷ 1.05] = $78.87 million
C.) Yield to maturity (YTM)
(100M÷78.87M) - 1
1.2679 - 1 = 0.2679 = 26.79%
Expected return = 5%
D.) Equity value
0.25 × [( 150 + 135 + (95×0.75) + (80×0.75)) ÷ 1.05] = $99.11 million
E.) share if no debt is issued
109.52 ÷ 10 = 10.95 per share
F.) Share price if debt of $100M is issued
99.11 ÷ 10 = 9.91 per share
The price differs because bankruptcy cost will Lower the share price.
Answer: $540,000
Explanation:
Given that,
Fair value of the common stock = $30 per share
Common stock, $10 par value, authorized 200,000 shares;
issued and outstanding 120,000 shares = $1,200,000
Additional paid-in capital on common stock = $150,000
Retained earnings = $700,000
Total stockholders' equity = $2,050,000
Declared a dividend of 15%:
= 120,000 × $30 × 15%
= $540,000
Since, dividends are paid out Retained earnings. Therefore, retained earnings will decrease by an amount of $540,000.
Answer:
option d) approximately 84%
Explanation:
Data provided in the question:
Mean, m = $92
Standard deviation, s = $13
Now,
we have to calculate percentage of homes will have a monthly utility bill of more than $79 i.e P(X > 79)
also,
P( X > 79) = 1 - P( X < 79)
Z-score for (X = 79 ) =
Z =
or
Z = -1
From the standard Z value vs P table, we have
P( Z < -1 ) = 0.1587
Thus,
P( X < 79) = P( Z < -1 ) = 0.1587
therefore,
P(X > 79) = 1 - 0.1587
or
P(X > 79) = 0.8413
or
= 0.8413 × 100%
= 84.13%
Hence,
option d) approximately 84%