Answer:
c. It hopes to make more money available for loans
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Answer:
The demand function is p= (-2.1)*q + 15.3
Explanation:
The supply function for honey is p=S(q)=0.4*q+2.8, where p is the price in dollars for an 8-oz container and q is the quantity in barrels. The equilibrium price is $4.80. So, the equilibrium quantity is:
4.80=0.4*q+2.8
Solving:
4.80 - 2.8=0.4*q
2=0.4*q
2÷0.4= q
5=q
The demand function, assuming it is linear, is p=m*q+b
The equilibrium quantity is 5 barrels and the equilibrium price is $4.80; and the demand is 4 barrels when the price is $6.90. So:

Isolating the variable "b" from the first equation, you get:
4.80 - m*5= b
Replacing the previous expression in the second equation you get:
6.90=m*4 + 4.80 - m*5
6.90 - 4.80=m*4 - m*5
2.1= (-1)*m
2.1÷(-1)= m
-2.1=m
Replacing the value of "m" in the expression 4.80 - m*5= b you get:
4.80 - (-2.1)*5= b
Solving you get:
15.3= b
So, <u><em>the demand function is p= (-2.1)*q + 15.3</em></u>
Demand means the consumers want the product or service. If there is a demand, companies must supply. "supply and demand"
Answer:
Increasing government spending in the form of infrastructure and welfare
Explanation:
In order to reduce the national debt, the government need to take a conscious measure to use the government budget as little as possible.
Investment in infrastructures (such as military bases,. building new roads or parks) and government programs (such as expensive healthcare or government funded jobs) tend to take a large amount from the government budget. This will most likely resulted in the increase of national debt.
Answer:
a) $393.65
b) $458.11
c) $217.63
Explanation:
Given data:
16-year ( n )
$1000 par value ( FV )
6% ( R )
A) determine the initial price of the bond
= FV / ( 1 + R ) ^ n
= 1000 / ( 1.06 ) ^ 16
= 1000 / 2.5403 = $393.65
B ) when interest rate drops to 5% determine the value of the zero-coupon rate of bond
= FV / ( 1 + R ) ^n
= 1000 / ( 1.05 ) ^ 16
= 1000 / 2.1829 = $458.11
C ) when interest rate increases to 10% determine the value of the zero-coupon rate of bond
= Fv / ( 1 + R ) ^ n
= 1000 / ( 1.1 ) ^ 16
= 1000 / 4.5950 = $217.63