Answer:
Cachita should buy put on yen
Explanation:
Given:
The current spot rate = ¥120.00/$
in US $/¥ = 
or
in US $/¥ = 0.0083
Maturity time = 90 days
Put on Yen Call on Yen
Strike Price 125/$ 125/$
Strike Price in $/¥ 0.008 0.008
Premium 0.00003/$ 0.00046/$
Therefore,
Here the strike price for put on Yen and call on Yen are same
but the premium for Put on Yen is less than the premium for the call on Yen
Therefore, Cachita should buy a put on yen to get the profit from the rise of the dollar
Answer:
Stockholders' equity at the end of the year was $110,000.
Explanation:
Beginning Balance of Stockholder's Equity = $40,000
Net Income for the year = $90,000
Dividend declared in the year = $20,000
Ending Balance of Stockholder's Equity = Beginning Balance of Stockholder's Equity + Net Income for the year -Dividend declared in the year
Ending Balance of Stockholder's Equity = $40,000 + $90,000 - $20,000
Ending Balance of Stockholder's Equity = $110,000
Answer:
All of the above would use process costing.
Explanation:
Process costing can be defined as a method of assigning manufacturing costs whereby the cost of each unit produced is assumed to be the same cost for every unit.
Process costing is most commonly applied when goods are produced in large numbers and when the costs linked to individual units cannot be easily differentiated from each other.
Under process costing, costs rise over a fixed period of time, and are then assigned to all the units produced throughout that period.
Answer:
if the business is florishing, as an example Medical sectors during pandemic they are going to grow till they are in a high demand
Answer:
1.15
Explanation:
If investment is made in equal proportions, it means that;
weight in risk free ; wRF = 33.33% or 0.3333
Let the stocks be A and B
weight in stock A ; wA = 33.33% or 0.3333
weight in stock B; wB = 33.33% or 0.3333
Beta of A; bA = 1.85
Let the beta of the other stock be represented by "bB"
Beta of risk free; bRF = 0
Beta of portfolio = 1 since it is mentioned that "the total portfolio is equally as risky as the market "
The weight of portfolio is equal to the sum of the weighted average beta of the three assets. The formula is as follows;
wP = wAbA + wBbB + wRF bRF
1 = (0.3333 * 1.85) + (0.3333*bB) + (0.3333 *0)
1 = 0.6166 +0.3333bB + 0
1 - 0.6166 = 0.3333bB
0.3834 = 0.3333bB
Next, divide both sides by 0.3333 to solve for bB;
bB = 0.3834/0.3333
w=bB = 1.15
Therefore, the beta for the other stock would be 1.15
