Answer:
Ans. The equilibrium rate of return on a 1-year Treasury bond is 6.65% (please check the explanation)
Explanation:
Hi, well, this type of bonds exist so people can avoid the time value of money risk, in other words, to keep money save from inflation and provide a risk free return at the same time. From a part of the text I can tell that the person who wrote it wanted to add up the risk free rate and the inflation rate, that is 3.05%+3.60% =6.65%.
This is why I wrote this answer, but the truth is that since they are both effective rates (risk free rate and inflation), they need to be add as effective rates, that is:

Therefore


So the real equilibrium rate of return is 6.76%, but for the sake of the question, I wrote 6.65%.
Best of luck.
Answer:
Income effect
Explanation:
Own price increases are associated with decreases in quantity demanded, ceteris paribus. These decreases in quantity demanded are composed of two effects, the substitution effect and the<u> Income effect.</u>
We know as per the law of demand, price increases lead to decrease in the quantity demanded if factor remain constant.
Quantity demanded has effect of two other major factors:
- Subtitution effect.
- Income effect.
Subtitution effect: It is the price of subtitution goods & services also lead to increase and decrease of demand for any particular goods.
Example: Price of tea and coffee.
Income effect: It is the income of consumer that effect the demand of any goods & sevices, as with the increase in income of consumer, their demand for inferior goods decreases and demand for branded goods increases.
Example: Non branded clothes and branded clothes.
Answer:
The best transfer price to avoid transfer price problems is $2,310
Explanation:
Transfer Price = Variable cost + Fixed Fee
Variable Cost = Direct Material + Direct labor + Variable Overhead
= 600 + 1,200 + 300
= 2,100
Transfer Price = Variable cost + Fixed Fee
= 2,100 + 210
= $2,310
Therefore, The best transfer price to avoid transfer price problems is $2,310
Answer:
Monthly payment = $769.27
Explanation:
First we have to determine the future value of the ordinary annuity:
Payment = $235.15
N = 20 * 12 = 240
Rate = 3.2% / 12 = 0.267%
Using a financial calculator and the FV function, the FV = $78,910.41
Again, using the financial calculator or Excel, you can determine the monthly payment:
N = 10 / 12 = 120
Rate = 0.267%
PV = $78,910.41
FV = $0
Monthly payment = $769.27