Answer:
I am from Long Island but live in NC
Explanation:
Answer:
it take 29.23 years, my salary to double.
Explanation:
To make the salary double I have to increase the value of salary by 100%. If inflation rate is 2.4 percent per year and salary increase the same rate the time period to make it double can be calculated as follow.
As every year 2.4% has compounding effect, so we will use compounding formula to solve this problem.
Target value = Existing value ( 1 + growth rate )^time period
200% = 100% ( 1 + 2.4% )^n
2 = 1 ( 1 + 0.024 )^n
2 = 1 ( 1.024 )^n
2 = 1.024^n
Taking log on both sides to solve the n
Log 2 = n Log 1.024
n = Log 2 / Log 1.024
n = 29.23 years
I will take 29.23 year to double the salary
Answer:
increase productivity in office setting
Answer:
The correct answer is D. will result in a multiple times higher decrease in equilibrium real GDP in the short run; however, a tax-rate reduction will increase the automatic-stabilizer properties of the tax system, so equilibrium real GDP would be less stable.
Explanation:
Ricardian Equivalence is an economic theory that suggests that when a government increases expenses financed with debt to try to stimulate demand, demand does not really undergo any change.
This is because increases in the public deficit will lead to higher taxes in the future. To keep their consumption pattern stable, taxpayers will reduce consumption and increase their savings in order to offset the cost of this future tax increase.
If taxpayers reduce their consumption and increase their savings by the same amount as the debt to be returned by the government, there is no effect on aggregate demand.
The fundamental concept of Ricardian equivalence is that it does not matter which method the government chooses to increase spending, whether by issuing public debt or through taxes (applying an expansive fiscal policy), the result will be the same and demand will remain unchanged.
Answer:
A) Both the present value and future value would increase.
Explanation:
If the compounding frequency increases, then both the present value and the future value will increase because the effective annual rate will increase. E.g. interest used to be compounded every 6 months, now it is compounded monthly.
Both the present value and the future value vary jointly, if the present value decreases, then the future value will also decrease, and vice versa.
