I believe the answer is Trade-off.
Answer:
The answer is $475.
Explanation:
We have the writer of the put contract has the obligation to buy the share at $50 ( as the put is the at-the-money put) in 3 months time. The writer of the put also has received the premium at $650 for assuming the obligation to buy at the predetermined price.
Thus, the expected returns is calculated as below:
-[0.60 x 100 x Max[$0,$50 - ($50)(1.1)] + 0.30 x 100 x Max[$0,$50 - ($50)(0.95)] + 0.10 x 100 x Max[$0,$50 - ($50) (0.80)] + $650 = - [0.6 x 100 x 0 + 100 x 0.3 x 2.5 + 0.1 x 100 x 10] + 650 = $475.
Answer:
1. 10 Oct 2018 Inventory $59500 Dr
Accounts Payable $59500 Cr
2. 13 Oct 2018 Accounts Payable $1700 Dr
Inventory $1700 Cr
Explanation:
1. The Textbook store is purchasing the books at $17 per book and in total 3500 books are purchased on credit. So, we debit the inventory account by 59500 (3500 * 17) and credit the Accounts Payable by 59500.
2. This transaction relates to Purchases return which in this case is our inventory of books. Textbook store will record this transaction in its books by debiting the Accounts Payable account by the value of the books returned 1700 (170* 100) and credit its inventory by 1700. The last line pertains to total estimation of sales returns by Piranha so we do not need to consider that while preparing transactions in Textbook store's books.
Answer:
(a)
Mathematical Equation for break-even
F = QP - QV
Where
F = fixed cost
Q = Break-even quantity
P = Selling price
V = Variable cost
F = Q ( P - V )
Q = F / ( P - V )
Q = $319,800 / ( $650 - $450 )
Q = $319,800 / $200
Q = 1,599 units
(b)
Contribution Margin = Price per unit - Variable cost per unit
Contribution Margin = $650 - $450 = $200
Break-even Point in Units = Fixed Cost / Contribution margin per unit
Break-even Point in Units = $319,800 / $200 = 1,599 units
Explanation:
Mathematical equation use the the break-even equation which represent the behavior of each element towards the break-even point.
Contribution per unit method use the contribution of each unit to calculate the break-even point.
Answer:
Yield to Call = 8.66%
Explanation:
The computation of the yield to call is shown below:
First determine Current Price of Bond,
PV = [FV = 1,000, PMT = 30, N = 40, I = 0.075 ÷2]
PV = $845.87
Callable Price = $1,050
Now
Calculating Yield to Call,
I = [PV = -845.87, FV = 1,050, N = 20, PMT = 30]
I = 8.66%
Yield to Call = 8.66%
