Answer:
The holding-period return if the treasury bill is held until maturity is:
= $300.
Explanation:
a) Data and Calculations:
Par value of Treasury bill = $10,000
Price paid for the bill = 9,700
Holding-period return = $300
Maturity period of the bill = 3 months
b) The holding-period return, otherwise called the yield, is the total return earned on the Treasury bill investment during the 3 months that it is held. The holding period is the 3-months time the Treasury bill is held by an investor, which corresponds to the period between the purchase date and sale date of the Treasury bill.
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Answer:
The correct answer is "Continue producing 1000 units"
Explanation:
(In a perfect market)
When the price is = marginal cost. This means that if you increase your production, the benefits-profits will be the same as if you produce the same quantity.
When the Price > Marginal cost, means that consumers demand more for that good, so the producer has an incentive to increase the supply
When the Price < Marginal cost, means that production is higher than the consumer's demand. This is an incentive to decrease the supply.
For this case, the best option is to continue producing the same quantity of units, 1000 units
Answer:
The answer is 4.232%
Explanation:
The formula for determining the price of a bond which can also be used to find Yield-to-Maturity(YTM) is:
PV = PMT/(1+r)^1 + PMT/(1+r)^2 .......PMT/(1+r)^1 PMT + FV/(1+r)^n
We are to calculate Yield-to-Maturity(YTM) which is the rate of return on the bond to an investor.
Using a Financial calculator. Input the following:
N = (18 years - 2years) x 2 = 32
1/Y = ?
PV = 109
PMT = 9.5/2 = 4.75
FV = 100
1/Y = 4.232%
Answer:
false
Explanation:
The Coase theorem states that parties in dispute should seek an optimal solution to their problem regardless of how property rights were initially distributed.
In this case, you need to find an agreement that satisfies both Darnell and Jacques regardless of who initially would have been considered to be right about the argument. Conflicts over rights to use property can be solved when parties settle on the efficient use of inputs. E.g. they could establish hours at which Darnell can listen to rock n' roll, and other hours when he shouldn't. That way both of them can enjoy the music they like and not bother the neighbors.
An optimal solution can always be reached regardless of initial distribution of rights.
