Answer: Please refer to Explanation
Explanation:
1. Inflationary Gap.
Due to the availability of more disposal income due to tax cuts, more amount is being spent on consumption leading to a rise in actual GDP which is more than the potential GDP as the economy has not adjusted.
2. Output Gap.
This is the difference between the Actual GDP and the Potential GDP.
3. Demand Shock
This increases or reduces Aggregate Demand due but only temporarily.
4. Recessionary Gap.
This is where actual GDP falls below Potential GDP.
5. Supply Shock.
Like a demand shock, it suddenly increases or reduces the supply of goods and services. It is temporary as well.
6. Self Correction
Economists believe that in the long run, the Economy is capable of adjusting to shocks and returning to it's potential and natural levels.
Answer:
a. Civil, procedural, and public.
Explanation:
A statute that imposes a 10-year jail sentence for driving while intoxicated would be best classified as civil, procedural, and public.
(D) ask the callers name, number, and purpose of the call and tell him or her someone will call back in a few minutes.
The other answers do not look professional,as for answer D, the caller will feel you really care about him or her, since you have taken their contact detail and you have assured them someone will call them back shortly. It shows as a business you but your callers need first.
Answer:
FV= $6,308.12
Explanation:
Giving the following information:
Semiannual deposit= $1,000
Number of periods= 6
Interest rate= 4%= 0.04= 0.04/2= 0.02
<u>To calculate the future value, we need to use the following formula:</u>
FV= {A*[(1+i)^n-1]}/i
A= semiannual deposit
FV= {1,000*[(1.02^6) - 1]} / 0.02
FV= $6,308.12
<u>In a financial calculator:</u>
Function: CMPD
Set: End
n= 6
i= 2
PV= 0
PMT= 1,000
FV= solve= 6,308.120963
In general, it is true that if the frequency is higher, then you make more money. For example, suppose you have a capital 1$ and the interest rate can be either 50% compunded annually or 25% compounded semiannually (same total interest in a year, different compounding rate). In the first case you get 1.5$ back at the end of the year, while in the second case after 1 semester you have 1.25$. After 2 semesters, you have 1.56$. You cannot make infinite money this way though; you can at most gain a factor of 2.7 by reducing the intervals of compounding.
The correct answer is the highest frequency, namely when the interest is compounded as frequently as possible (as long as the total interest rate is the same).
