<span>Contractionary fiscal policy that reduces the budget deficit may INCREASE Business investment by REDUCING interest rates
when interest rates is low, people will feel ENCOURAGED to borrow some money from the bank and invest in the business because they will have lower amount to return.</span>
Answer:
B. Contained in
Explanation:
Base on the scenario been described in the question, the concept that is used to derivatively classify the statement in the new document is contained in
Contained in can be said to a classified statement in a new document
Answer:
The solution to this question can be defined as follows:
Explanation:
In point a:
When consumer interest decreases, => consumers begin and save less and more, => MPC decreases; => the "IS" curve becomes flatter; => "IS" turns inside. Currently, 'AD' shows together all the goods and financial sector, => as the 'IS' curve adjusts inside the industry, => the 'AD' would also change to the left.
In point b:
Take into account the SR models of "IS-LM" and "AD-AS."
Therefore there is the case of a full job only at the beginning; => its optimum between "IS1" and "LM" in the "IS-LM" model; as well as the main equilibrium among "AD1" and "AS" in the "AD-AS" model "E1'," => the original equilibrium among "Y=Yf," "r=r1" and "P=P1." That now the consumer is reducing the confidence, => the 'IS' curve becomes shifting IMEI 'IS2,' => provided the 'LM' curve, that new balance is 'E2.' That's why the price in the SR is calculated, the AS will change =>, however, the AD also will shift the "AD2" side and "E2'" will become the equilibrium point in the "AD-AS" system, "r=r2 <r1" and "P=P1" throughout the new "Y=Y2 <Yf" balance.
Please find the graph file in the attachment.
Answer:
Th answer is: net income for year 2 is $45,000
Explanation:
We must first determine the equity for both years (equity= assets - liabilities)
- Equity year 1 = $940,000 - $300,000 = $640,000
- Equity year 2 = $995,000 - $270,000 = $725,000
Then we calculate the change in equity:
- change in equity = $725,000 - $640,000 = $85,000
Finally to determine the net income or year 2 we use the following formula:
Net income (Y2)= change in equity - additional investments + dividends paid
net income (Y2) = $85,000 -$73,000 + $33,000 = $45,000