Answer:
A. Lower prices can benefit the general economy.
Answer:
As the price level rises, the purchasing power of households' real wealth will <u>fall</u>, causing the quantity of output demand to <u>fall.</u> This phenomenon is known as the <u>wealth</u> effect.
Additionally, as the price level rises, the impact on the domestic interest rate will cause the real value of the dollar to <u>rise</u> in foreign exchange markets. The number of domestic products purchased by foreign (exports) will therefore <u>fall</u>, and the number of foreign products purchases by domestic consumers and firms(imports) will <u>rise</u>.
Net exports will therefore <u>fall</u>, causing the quantity of domestic output demanded to <u>fall.</u> This phenomenon is known as the <u>exchange rate</u> effect.
Answer:
n= 6.11 years
Explanation:
Giving the following information:
Present value= $40,000
Future value= $20,000
Decrease rate= 0.12
<u>To calculate the number of years for the car to reach a value of $20,000; we need to use the following formula:</u>
n= ln(FV/PV) / ln(1+i)
n= ln(20,000/40,000) / ln(1.12)
n= 6.11 years
Answer:
c. $12,000
Explanation:
In this question, we assume the Fred and Wilma divorced in year i.e before 2019. Since in the question, it is given that the Fred paid $6,000 Wilma and $6,000 directly to the Law school Wilma is attending i.e not related to the child
Both payments are related to Wilma so we consider these payments and reflects the received payment which equals to
= $6,000 + $6,000
= $12,000
All other information which is given is not relevant. Hence, ignored it
Answer:
The present value is $938.82
Explanation:
Giving the following information:
Compute the present value of $1,150 paid in three years using the following discount rates: 6 percent in the first year, 7 percent in the second year, and 8 percent in the third year.
We need to discount the final value of $1,150 for each discount rate starting in year 3.
PV= FV/(1+i)^n
Year 3= 1,150/1.08= 1,064.81
Year 2= 1,064.81/1.07= 995.15
Year 1= 995.15/1.06= 938.82
The present value is $938.82
