Answer:
the GDP is $6,850 billion
Explanation:
The computation of the GDP for this economy is as follows:
GDP = Personal consumption expenditure + Government purchases + Gross private domestic investment + Exports- imports
= $4,800 + $1,050 + $1,130 + $240 - $370
= $6,850
hence, the GDP is $6,850 billion
<span>A combination of a big down payment, a longer term loan, and a lower interest rate is expected to result into a low monthly mortgage payment.</span><span />
Answer:
A person whose salary has increased is able to purchase fewer goods and services.
Explanation:
Inflation is characterized by an increase in the prices of goods and services along with a reduction in the purchasing power.
Real income of an individual refers to the income which has been adjusted for the effects of inflation. Whereas, Nominal income refers to the income which is before any such adjustment for inflation.
In the given case, the nominal income has increased i.e if we ignore inflation. But while considering inflation, the real income of the individual has reduced evidenced by the fact that the purchasing power has reduced.
This is true. She can learn the rules of the game, terms used, top tennis players, types of courts played on, the various tournaments, her favorite players.
Many people cannot play sports very well but still can be avid fans of the sport! Thank goodness!
Answer:
They would need to buy $64,068.981 in U.S treasury bonds on Ava's second birthday to ultimately provide $120,000 for college expenses in 16 years.
Explanation:
The initial amount to be invested in order to yield $120,000 after 16 years can be expressed as;
F.V=P.V(1+R)^n
where;
F.V=future value of investment
P.V=present value of investment
R=annual interest rate
n=number of years
In our case;
F.V=$120,000
P.V=unknown
R=4%=4/100=0.04
n=16 years
replacing;
120,000=P.V(1+0.04)^(16)
120,000=P.V(1.04)^16
120,000=1.873 P.V
P.V=120,000/1.873
P.V=$64,068.981
They would need to buy $64,068.981 in U.S treasury bonds on Ava's second birthday to ultimately provide $120,000 for college expenses in 16 years.
