Answer:
Production Possibility Frontier (PPF or PPC)
All points inside PPF are inefficient points. These points are attainable (e.g., point U), but they are not using the resources at the fullest.
Journal entries
A.
Dr Cash $6,871.50
DrCash Exceed and Short $50.75
Cr Sales Revenue ($6,871.50+ 50.85) $6,922.25
B.
Dr Cash ($6,922.25 +28.32) $6,950.57
Cr Sales Revenue $6,922.25
Cr Cash Exceed and Short $28.32
Answer:
D) increase at a faster rate than the costs associated with those sales.
Explanation:
If the break even point was reached during the 20th day of the month, then any revenue generated during the remaining 10-11 days will increase net profits. The amount of net profit increase will be determined by the contribution margin of each service provided. The contribution margin = net sales - variable costs. Since the fixed costs have already been covered, the contribution margin will be equal to the net profit.
Answer:
$1.85
Explanation:
Fyaway travels reported a net income of $90,000 for the year 2021
During 2021 they declared and paid a cash dividend of $2,125
They also paid $10,000 as cash dividend in common stock
Flyway has 40,000 shares outstanding
Therefore the 2021 basic earning per share can be calculated as follows
$90,000-2,125
= $87,875
40,000 shares+(10,000 shares×9/12)
40,000 shares +(10,000×0.75)
40,000+7500
= 47,500
87,875/47,500
= $1.85
Hence the basic earning per share for 2021 is $1.85
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
