Answer:
A bond portfolio and a stock portfolio both provided an unrealized pretax return of 8% to a taxable investor. If the stocks paid no dividends, we know that the ________.
The after-tax return of the stock portfolio was higher than the after-tax return of the bond portfolio.
Explanation:
The returns from the bond portfolio are taxed at the corporate rate while returns from stock investments are taxed at a lower rate. It is well-known that the risks from stock are higher than the risks from bonds. As a result, the stock investments always attract higher returns and less tax, as the investor can postpone the tax for a longer term. Again, stock investments can be for the long-term unlike bonds that have defined periods.
Answer: C. high returns
Explanation: Risk-return tradeoff is an investing theory which indicates that as higher the risk, the greater the return reward. In order to determine an acceptable risk-return tradeoff, investors need to weigh several aspects, including total risk exposure, the ability to substitute missing capital, and more.
This is a profit, which increases next year's budget.
Answer:
Option (e) is correct.
Explanation:
Taxable Income:
= Net income per book - municipal bond interest + deduction for business meals + deduction for a net capital loss + deduction for federal income taxes
= $100,000 - $4,000 + 50% of $5,000 + $5,000 + $22,000
= $125,500
Eliot Corp.'s current earnings and profits (Current E&P) for 2014:
= Taxable Income + municipal bond interest - deduction for federal income taxes - deduction for a net capital loss
= $125,500 + $4,000 - $22,000 - $5,000
= $102,500
Answer:
Date Account title Debit Credit
12/31/2019 Lease Receivable $175,934
Cost of Goods sold $120,000
Sales Revenue $175,934
Inventory $120,000
Date Account title Debit Credit
12/31/2019 Cash $40,800
Deposit Liability $40,800
The rental amount is constant and is made on the first day of the lease period so this is an annuity due.
As the collectability is probable, you need to find the present value of this lease:
= 40,800 * Present value of annuity due factor, 5 year, 8%
= 40,800 * 4.3121
= $175,933.68
= $175,934