Answer:
France should specialize in producing phones and import computers from Sweden
Explanation:
France can produce: 4 phones or 3 computers
The opportunity cost of producing 1 phone = (3 ÷ 4)
= 0.75 computers
The opportunity cost of producing 1 computer = (4 ÷ 3)
= 1.33 phones
Sweden can produce: 1 phone or 2 computers
The opportunity cost of producing 1 phone = (2 ÷ 1)
= 2 computers
The opportunity cost of producing 1 computer = (1 ÷ 2)
= 0.5 phones
According to the comparative advantage,
Sweden has a comparative advantage in producing computers because the opportunity cost of producing computers is lower for Sweden than for France.
France has a comparative advantage in producing phones because the opportunity cost of producing phones is lower for France than for Sweden and import computers from Sweden because Sweden has a comparative advantage in producing computers.
Answer:
The most the firm can spend to lease the new equipment without losing money=$75,000
Explanation:
The point at which the revenue in terms of sales equals the cost is the break-even point. This can be expressed as;
R=C
where;
R=revenue from sales
C=cost
And;
R=P×N
where;
R=revenue from sales
P=price per unit
N=number of units
In our case;
P=$7.5 per unit
N=10,000 units
replacing;
R=7.5×10,000=$75,000
Total revenue from sales=$75,000
C=p×n
where;
p=cost per unit
n=number of units
In our case;
p=$5
n=unknown
replacing;
C=5×n=5 n
At break-even point, R=C;
5 n=75,000
n=75,000/5=15,000
The break-even cost=5×15,000=$75,000
The most the firm can spend to lease the new equipment without losing money=$75,000
Answer:
100
Explanation:
because it gives enough time for notice but not too much to where people think you could be turning at a earlier intersection
Answer:
The truth about Macaulay Duration and Modified Duration is:
d. All are true.
Explanation:
Principally, the Macaulay Duration, used mainly with immunization strategies, measures the weighted average time an investor holds a bond until the period when the present value of the bond’s cash flows equals to the initial bond amount.
On the other hand, the Modified Duration, providing a risk measure by being sensitive to interest rates, identifies the amount by which the duration changes for each percentage change in the yield and, at the same time, measures how the amount of a change in the interest rates impacts a bond's price.