Answer:
Price per share of preference share = $25
Explanation:
Preference dividend is generally fixed, and does not change as there is a standard rate prescribed at the time of issue of preference shares.
Provided here is, dividend for preference shares = $2
Expected return each year = 8%
Expected growth = 0%
Thus, cost or price per share of preference stock = Dividend/Expected Return = $2/8% = $25 each share.
Answer:
Yes, it will affect it.
Explanation:
The dividends received deduction (DRD) refers to a US federal tax law that allows some corporation that are paid dividend by related entities to deduct certain percentage of the dividend received from their income tax depending on their percentage of ownership of the related entity that paid the dividend.
The three criteria or tiers that determines how much to deduct as DRD are as follows:
1. Generally, the DRD a corporation is qualified for is 70% of the dividend received.
2. A DRD equals to 80% of the dividend received can be deducted if the corporation holds more than 20% but less than 80% shareholding of the company that paid the dividend.
3. If the corporation holds more than 80% shareholding of the company that paid the dividend, a DRD of 100% of the dividend applies.
Therefore, additional stock purchase will affect the amount of dividends received deduction that Mustard can claim.
Answer:
$748,820
Explanation:
The computation of the incremental cash flow is shown below:
As we know that
Incremental cash flow = Sale price - (sale price - book value) × tax rate
where,
Sale price is $791,000
The book value is
= Purchase value - accumulated depreciation
= $1,190,000 - $1,190,000 ÷ 7 years × 3 years
= $1,190,000 - $510,000
= $680,000
So, the incremental cash flow is
= $791,000 - ($791,000 - $680,000) × 38%
= $791,000 - $42,180
= $748,820
We simply applied the above formula
<span>Mark should make sure the CEOs are aware that Lorraine will be calling them. This will make sure that the CEOs are available to take the interviews. In addition, this will ensure that both sides are aware of the forthcoming correspondence, to make sure that nobody has been left in the dark.</span>
Answer:
$5.76
Explanation:
Calculation to determine the price of a put option with the same exercise price
We would be Using put-call parity and solving for the put price
$67 + P = $70e^–(.026)(3/12)+ $3.21
$67 + P = $70e^–(.026)(.25)+ $3.21
$67 + P =190.2797^–(0.0065)+ $3.21
$67 + P =$69.5465+ $3.21
$67 + P =$72.7565
P=$72.7565-$67
P=$5.7565
P=$5.76 (Approximately)
Therefore the price of a put option with the same exercise price will be $5.76
