Answer:
the maximum price the investor would be willing to pay for a share of Spencer Co. common stock today is $86.27
Explanation:
The computation of the maximum price the investor would be willing to pay for a share of Spencer Co. common stock today is shown below:
Expected dividend is
= $3 × 6.2469
= $18.7407
Now the market value is
= $135 × 0.5002
= $67.527
So, the maximum price is
= $18.7407 + $67.527
= $86.27
hence, the maximum price the investor would be willing to pay for a share of Spencer Co. common stock today is $86.27
Answer:
The answer is B.
Explanation:
FIFO inventory cost method will yield the highest taxable income during times of inflation or period of rising price.
FIFO is First in First out i.e the inventory that was purchase first will go out first. This method reflects the current market price because last inventories bought during inflation are part of the ending inventories. Ending inventories are high, cost of sales are low and gross profit is high.
Because gross profit is high, high tax will be charged
Answer:
Explanation:
Hyperinflation occurs when the prices of goods and services increases very rapidly. This situation is stirred up when the federal government in a country prints more money in order to finance their fiscal budget, this leads to increase in price coupled with inflation, this is as a result of increase in the supply of money.
The government is supposed to secure the supply of money in order to reduce inflation instead of printing more money. Consumers that understands what this means anticipates increase in price, this makes them buy more before the eventual increase in price.
Note that during hyperinflation debtors benefits, because their debt becomes worthless due to increase in price.
Answer:
the present vlaue of the ledased property = $251,298
Explanation:
the free market value in 10 years = ($27,500 x (1 + 2%)¹⁰) / 10% = $335,223
free cash flows year 1 - 9 = $24,000
free cash flow year 10 = $359,223
discoutn rate = 11.5%
using a financial calculator, the present value of the property = $251,298
