Answer:
c. Discretionary
Explanation:
The discretionary policy is the policy that depends upon the judgement of the people who made the policy. It also deals in the decision making with respect to the monetary and fiscal policy
So here in the given situation, it is mentioned at the time of taking the action by the federal government with respect to change in the taxes and the spending in order to stimulate the economy
So this situation represents the discretionary policy
therefore the option c is correct
Answer:
t= 0.4138
Explanation:
First, we need to accommodate the information:
Sales= 10,000
COGS= 6000 (-)
Gross profit= 4000
Operating, selling, general and administrative expenses= 2300 (-)
Net operating income= 1700
Interest= 250 (-)
Earnings before taxes= 1450
TAX= 600 (-)
Net income= 850
t= ?
t= 600/1450= 0.4138
Answer:
$300,000
Explanation:
Calculation for How much in sales does Vaughn need to break even per year
Using this formula
Sales needed to break even=Fixed cost/(1-Unit selling price Variable costs)
Let plug in the formula
Sales needed to break even=$30,000 / (1 -.9)
Sales needed to break even=$30,000 / (0.1)
Sales needed to break even=$300,000
Therefore How much in sales does Vaughn need to break even per year will be $300,000
Minimum of 2 years word experience. :)
The true statement is <em>D. When </em><em>BCA</em><em> is negative, it implies that government </em><em>budget deficits</em><em> and/or part of </em><em>domestic investment </em><em>are being financed with </em><em>foreign-controlled capital</em><em>.</em>
The above statement is based on the intimate relationship between a country's Balance of the Current Account (BCA) and how the country finances its domestic investments and pays for government expenditure.
Explanation:
National income = Y = GNP
Consumption = C
Private Investment = I
Government spending = G
Exports = X
Imports = M
Taxes = T
Therefore, the BCA = X-M = (S-1) + (T – G)
Where BCA = Balance of Current Account
Thus, the Balance of the Current Account (BCA) should be <u>positive</u> to avoid deficit-financing of government budgets.
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