Answer:
A. Is self regulating
Explanation:
The fundamental theory of the classical economy is that the market economy is self regulating. The classical economists believe that an economy is always capable of achieving real GDP, that is GDP when resources are fully employed. And that, time to time, when GDP falls below or exceed the real GDP, the market economy has self-adjustment mechanisms to bring it back to the real GDP level. Classical economists believes in self regulating democracies and capitalistic market developments.
Answer:
Explanation:
Cost of advertising the product - Selling & Administrative Cost
Fabric used to make the umbrellas -Direct Materials Cost
Maintenance of cutting machines used to cut the umbrella fabric so it will fit the umbrella frame -Manufacturing overhead Cost
Wages of workers who assemble the product - Direct labour Cost
President's salary - Selling & Administrative Cost
The salary of the supervisor of the people who assemble the product - Selling & Administrative Cost
Wages of the product tester who stands in a shower to make sure the umbrellas do not leak - Direct labour Cost
Cost of market research survey - Selling & Administrative Cost
Salary of the company's sales managers - Selling & Administrative Cost
Depreciation of administrative office building - Selling & Administrative Cost
Answer: Positive.
Explanation:
Suppose there are two related goods, i.e, Good A and Good B.
Cross price elasticity of demand refers to the responsiveness of demand for Good A if there is a change in the price of its related good, i.e, Good B.
Now, we are talking about gasoline and public transportation, suppose if there is increase in the price of gasoline then it will be costlier for the people to drive their own cars, as a result demand for public transportation increases.
There is a positive relationship between the gasoline and public transportation.
Hence, cross-price elasticity of demand between gasoline and public transportation is Positive.
Answer:
The value of the put option is;
e. $9.00
Explanation:
To determine the value of the put option can be expressed as;
C(t)-P(t)=S(t)-K.e^(-rt)
where;
C(t)=value of the call at time t
P(t)=value of the put at time t
S(t)=current price of the stock
K=strike price
r=annual risk free rate
t=duration of call option
In our case;
C(t)=$7.2
P(t)=unknown
S(t)=$50
K=$55
r=6%=6/100=0.06
t=1 year
replacing;
7.2-P=50-55×e^(-0.06×1)
7.2-P=50-(55×0.942)
7.2-P=50-51.797
P=51.797+7.2-50
P=$8.997 rounded off to 2 decimal places=$9.00
