Answer: It is called affective choice
Explanation:
Affective decision-making (ADM) is a debatable and predictive theory of individual choice under risk and uncertainty. It generalizes expected utility theory by positing the existence of two cognitive processes – the “rational” and the “emotional".
16% is the answer.
<u>Explanation:</u>
<u>The following is used in order to calculate the cost of the retained earnings.
</u>
The Calculation of cost of retained earnings by using bond yield plus the risk premium method
= Long term bond yield + the risk premium
The Long term bond yield = 12 percent
The risk premium = 4 percent
Cost of retained earnings = 12 percent plus 4 percent = 16 %
Therefore, the correct option will be with the 16 percent
.
Answer: $670
Explanation:
Since the quoted price of $.35, the cost to purchase two WXO 30 call option will be: = $0.35 × 2 = $0.70
Then, the price of RADM 30 call option contract will be calculated as;
= $33.7 - $30
= $3.70
The net gain on one RADM 30 call option will then be:
= $3.70 - $0.35
= $3.35.
Therefore, the net gain on 2 RADM30 call options will be:
= $3.35 × 2
= $6.70
Since there are 100 shares in a option contract, the gain will be:
= $6.70 × 100
= $670
Answer:
$10,000
Explanation:
To calculate income tax expense we must add income liability for the year, minus the changes in deferred tax accounts and add the change in value for deferred tax assets.
income tax expense = $13,000 - ($20,000 - $15,000) + ($20,000 x 10%) = $13,000 - $5,000 + $2,000 = $10,000
Answer:
Instructions are listed below
Explanation:
Giving the following information:
At the end of each year, she invests the accumulated savings ($1,825) in a brokerage account with an expected annual return of 8%. She will invest for 45 years.
A) We need to use the following formula:
FV= {A*[(1+i)^n-1]}/i
A= annual deposit
FV= {1825[(1.08^45)-1]}/0.08= $705,372.75
B) n= 25
FV= {1825[(1.08^25)-1]}/0.08= $133,418.34
C) FV= 705,372.75 A=?
We need to isolate A:
A= (FV*i)/{[(1+i)^n]-1}
A=(705,372.75*0.08)/[(1.08^25)-1]
A= $9,648.64
