Answer:
well it depends on her experience,but she would be put in Business Management.
Answer:
Annual depreciation= $4,300
Explanation:
Giving the following information:
Purchasing price= $27,600
Salvage value= $1,800
Useful life= 6 years
To calculate the depreciation expense using the straight-line method, we need the following formula:
Annual depreciation= (original cost - salvage value)/estimated life (years)
Annual depreciation= (27,600 - 1,800) / 6= $4,300
Answer:
Government spending would have to change by <u>$1.6 billion</u>
Explanation:
The marginal propensity to consume (MPC) refers to the proportion of an increase in aggregate income that is spent on consumption of commodities by a consumer.
Since from the question, we have:
MPC = Marginal propensity to consume = 0.75
The MPC can therefore be used to calculate the fiscal multiplier which measures the effect of government spending on real GDP as follows:
Fiscal multiplier = 1 / (1 - MPC) = 1 / (1 - 0.75) = 1 / 0.25 = 4.0
Therefore, we have:
Change in government spending = Fiscal multiplier * Amount of targeted increase real GDP = 4.0 * $400 million = $1.6 billion
Therefore, government spending would have to change by <u>$1.6 billion</u> to generate $400 million increase in real GDP.
Answer: Online Sales Taxes
Explanation:
Taxes has grown much bigger for most online retailers, when the like of Amazon started selling products online they were not billed to pay tax, those taxed then where companies who had a building(structure) but now online stores are now subject to taxes.
Some of the tax are much that it affects sellers who are not able to break even and make profit, especially when they don't meet targets they've set for themselves.
Answer:
the current bond price is $1,147.20
Explanation:
The computation of the current bond price is shown below:
Given that
NPER = 10
RATE = 6%
PMT = $1,000 × 8% = $80
FV = $1,000
Here we assume the future value be $1,000
The formula is shown below:
= -PV(RATE,NPER,PMT,PV,TYPE)
After applying the above formula, the current bond price is $1,147.20