Answer:
Reduction in consumer confidence will decrease consumption demand, which will decrease output. IS curve... view the full answer
Explanation:
Reduction in consumer confidence will decrease consumption demand, which will decrease output.
Answer:
Investment is $50 million as shown below.
The national savings is -$150m as government spent more than it received in taxes.
The national savings and the investment moving in different directions shows that the economy is running a deficit budget
Explanation:
The formula for computing GDP is given as:
GDP = C + I + G + (Ex - Im)
Where C=Consumption
I=investment
G=Government expenditure
Ex=Export
Im=Import
In this case,neither export nor import is applicable
The formula becomes:
GDP=G+I+C
Rewritten I=GDP-C-G
I=750-300-400
I=$50m
National savings is the difference between what government in taxes and government exenditure.
National savings =T-G
National savings=250-400
National savings=-150m
Answer:
an energy mutual fund
Explanation:
Suppose you believe that energy companies will be making huge profits in the future, and you'd like to share in those profits. you're not sure which companies will be the most successful, or successful at all for that matter, so you decide you want to invest a little in a lot of companies to spread the risk. the best way for you to do that is by investing in an energy mutual fund
Answer:
The correct answer is "$9450".
Explanation:
Given:
Payoff from investment,
= $6000
Lending to bank,
= 
= 
Now,
At 15% interest,
The amount to be received from bank will be:
= 
= 
= 
= 
($)
hence,
In her old age, most she can assume will be:
= 
= 
($)
Answer:
$14,882.44.
Explanation:
Given
Future value= $1,200,00
Time= 27 years
Interest rate= 7.5%
let PV= present value
The question is solved by computing the amount of annual deposit.
Enter the below in a financial calculator to compute the amount of annual deposit:
FV= 1,200,000
N= 27
I/Y= 7.5
PV= FV÷(1+I)^N
putting values we get
PV= $1,185,117.56
Now Benefit = FV- PV= 1,200,000-1,185,117.85= $14,882.44.
Therefore, the amount of annual deposit is $14,882.44.
