Assume that demand for a commodity is represented by the equation P=10−0.2Qd. Supply is represented by the equation P=2+0.2Qs, w
here Qd and Qs are quantity demanded and quantity supplied, respectively, and P is price. Instructions: Enter your answers as whole numbers.
Required:
a. Using the equilibrium condition Qs = Qd, determine equilibrium price.
b. Determine equilibrium quantity.
c. Graph the two equations to substantiate your answers and label these two graphs as D1 and S1.
Required:
a. Using the equilibrium condition Qs = Qd, determine equilibrium price.
b. Determine equilibrium quantity.
c. Graph the two equations to substantiate your answers and label these two graphs as D1 and S1.
1 answer:
Answer:
Equilibrium price=6
Equilibrium quantity=20
Explanation:
P=10-0.2Qd
P-10= -0.2Qd
Qd=p-10/-0.2
Qd=-5p+50
P=2+0.2Qs
P-2=0.2Qs
Qs=p-2/0.2
Qs=5p-10
(a)
Qs=Qd
5p-10= -5p+50
5p-10+5p-50=0
10p-60=0
10p=60
p=6
Equilibrium price=6
Equilibrium quantity
Qd=-5p+50
=-5(6)+50
=-30+50
=20
Qs=5p-10
=5(6)-10
=30-10
=20
Equilibrium quantity=20
(c) Graph has been attached showing the equilibrium price and quantity
You might be interested in
Answer:
Following are the solution to the given points:
Explanation:
For point a:
After-tax profit for each country.
For Country X:
For Country Y:
For point b:
For Country X:
Lardo is expected to establish its new plant in Country X, because Country X's after tax income is higher than Country y's after-tax income [$1,800,000].