Answer:
a. Inflation
Explanation:
In the context of economics, inflation refers to the increase in the price of goods and services
Moreover, we also know that
(1 + Nominal rate of return) = (1 + real rate of return) × (1 + inflation rate of return)
According to the given situation, it is mentioned that The general goods and services prices are expected to rise substantially over the next five years which represents the concept of inflation
Hence, the option a is correct
Answer: c. it ensures productive efficiency.
Explanation:
The average cost pricing is used by the government in order to control the price that may be charged by the monopolist.
With the average cost pricing, monopolists are forced to reduce the price that twhy charge for a product to a point whereby the average total cost of the firm and the market demand curve will intersect.
This is vital as it brings about productive efficiency, increase production and also the reduction in the price of a good.
Therefore, the correct option is C "it ensures productive efficiency".
Answer: Frictional unemployment
Explanation: Frictional unemployment results from employees changing their jobs from one to another. This kind of employment exists even in the most developed economies.
The change of jobs could occur for a number of reasons, one of which is the taste and preference of the labor force.
Hence from the above we can conclude that the correct option is A.
I have a tought that is destination because it goes on so
Answer:
The answer is: The net present value of the investments
Explanation:
The net present value calculates the current monetary value of a project's future cash flows, using a discount rate. You must remember that $1 today is worth more $1 in the future.
When deciding what projects should be financed, an investor will always look for projects with a NPV ≥ 0, and if he has to decide between two projects, the he will probably choose the project with the highest NPV.
The easiest way to calculate the net present value is to use an excel spreadsheet and the NPV function:
=NPV(rate,value 1, value 2,... value n)
