Answer: 14%
Explanation:
We can calculate this using the Gordon Growth Model which looks like this,
P = D1 / r - g
P is the current stock price
D1 is the next dividend
r is the rate of return or the cost of capital
g is the growth rate.
We have all those figures except the cost of capital so making r the subject of the formula we can solve for it. Doing that will make the formula,
r = D/ P + g
r = 1.55 / 22.10 + 0.07
r = 0.1401
r = 14%
14% is the equity cost of capital.
If you need any clarification do react or comment.
Answer:
Total current assets $83,580
Explanation:
The preparation of the current assets section of the balance sheet is shown below:
<u>Current Assets Amounts </u>
Cash $22,360
Debt investments(short term) $17,360
Accounts receivables $30,100
Supplies $8,170
Prepaid Insurance $5,590
Total current assets $83,580
Answer:
June 1 Sheldon Cooper invests $4,000 cash in exchange for shares of common stock in a small welding business.
Account Debited: Cash
Account Credited: Common Stock capital
2 Purchases equipment on account for $1,200.
Account Debited: Equipment
Account Credited: Accounts Payable
3 Pays $800 cash to landlord for June rent.
Account Debited: Rent expense
Account Credited: Cash account
12 Bills P. Leonard $300 after completing welding work done on account.
Account Debited: Accounts receivable
Account Credited: Service revenue
Answer: The monthly payment will be $2007.81.
We have:
Cost of the sports coupe (PV) $84,500
Annual Percentage Rate (APR) 6.6%
Loan tenure in months (n) 48
We can find the monthly payment by using the Present value of an annuity formula:

Since APR is a yearly number, we need to convert it into a monthly rate.
So , 
Plugging values in the PV formula above we get,





