Answer:
Coercive power
Explanation:
This boss is exercising coercive power. Such a power stems from a place of authority. The boss is hereby using force to ensure that this employee follows orders. In a situation whereby the employee fails to do what is expected of him, such a boss has the power to punish this boss for not complying with set instructions. This type of power can be used to make sure that Employees remain disciplined in an organization.
Answer:
B. $123,000
Explanation:
The computation of the Paul's cost of going to college is presented below:
= Tuition fees + room and board charges + books expenses + earning as a construction job - room and board charges
= $90,000 + $15,000 + $7,000 + $22,000 - $11,000
= $123,000
We simply deduct the room and board charges while working as a construction job and the other items would be added
Answer:
The common stockholders will receive a dividend of $100000 in 2015
Explanation:
The preferred stock is non cumulative which means that in case it does not pay dividends in a certain year, the dividends will no be accumulated and the company will not be obliged to pay these dividends in later year.
The per share preferred stock dividend for the company is = 100 * 0.06 = $6
The total dividends on preferred stock per year = 6 * 25000 = $150000
The common stockholders are paid dividends after the preferred stockholders are paid.
Thus, for 2015 the common stockholders will receive a dividend of,
Common stock dividend = 250000 - 150000 = $100000
Answer:
D. $0.93
Explanation:
Upmove (U) = High price/current price
= 42/40
= 1.05
Down move (D) = Low price/current price
= 37/40
= 0.925
Risk neutral probability for up move
q = (e^(risk free rate*time)-D)/(U-D)
= (e^(0.02*1)-0.925)/(1.05-0.925)
= 0.76161
Put option payoff at high price (payoff H)
= Max(Strike price-High price,0)
= Max(41-42,0)
= Max(-1,0)
= 0
Put option payoff at low price (Payoff L)
= Max(Strike price-low price,0)
= Max(41-37,0)
= Max(4,0)
= 4
Price of Put option = e^(-r*t)*(q*Payoff H+(1-q)*Payoff L)
= e^(-0.02*1)*(0.761611*0+(1-0.761611)*4)
= 0.93
Therefore, The value of each option using a one-period binomial model is 0.93
