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Answer:
Horizon value is $22.59
Intrinsic value is $16.32
Explanation:
D3=1.5000
D4=1.5000*(1+7.8%)
D4=1.6170
D5=1.6170
*(1+7.8%)
D5=1.7431
D6=1.7431
*(1+3.42%)
D6=1.8027
horizon value is the same as the price of the stock(the terminal value) using the dividend in year 6
P=D5*(1+g)/(r-g)
D5=$1.7431
g is the constant growth rate of 3.42%
r is the required rate of return of 11.40%
P=$1.7431*(1+3.42%)/(11.40%-3.42%)
P=$1.8027/0.0798
=$22.59
Goodwill Technologies share price is $22.59
Current intrinsic value is the dividends payable in relevant years plus the horizon value discount to present value as follows:
Present value of D3 =1.5000/(1+11.40%)^3=$1.0850
present of value of D4 =1.6170
/(1+11.40%)^4=$1.0500
present value of D5 =1.7431
/(1+11.40%)^5=1.0160
present value of horizon value=$22.59/(1+11.40%)^5=13.1671
Total present values $16.32
Answer:
11.35%
Explanation:
The calculation of WACC is shown below:-
WACC = Cost of equity × (equity ÷ (Debt + Equity)) + cost of debt × (debt ÷ (Debt + Equity)) × (1 - tax rate)
= 0.15 × (1 ÷ 1.50) + 0.06 × (0.50 ÷ 1.50) × (1 - 0.34)
= 0.15 × 0.67 + 0.06 × 0.33 × 0.66
= 0.1005 + 0.013068
= 11.35%
Therefore for computing the WACC we simply applied the above formula.
Companies report prior period adjustments, net of any income tax effects in the single-step income statement.
A single step income statement is one of two commonly used formats for the income statement or profit and loss statement. It uses only one subtraction to arrive at net income. On the other hand, a multi-step statement reveals the company's gross profit, which is the difference between its sales revenue and its cost of goods sold, and operating profit, which is the difference between its gross profit and its operating expenses.
Answer:
Annual withdraw= $143,023.66
Explanation:
Giving the following information:
Present value (PV)= $2,000,000
Number of periods (n)= 57
Interest rate (i)= 7% a year
<u>To calculate the annual withdrawal, we need to use the following formula:</u>
Annual withdraw= (PV*i) / [1 - (1+i)^(-n)]
Annual withdraw= (2,000,000*0.07) / [1 - (1.07^-57)]
Annual withdraw= $143,023.66
