Given quantity demanded t
And supplied as q=36-1/3p and q=- 9+1/2p. If the government decide to impose a tax of 't" per unit supplied determine the value of tax
q=36−13pq=36-\frac{1}{3}pq=36−31p (No tax)
q=36−13(p−t)q=36-\frac{1}{3}(p-t)q=36−31(p−t) with tax
q=−9+12pq=- 9+\frac{1}{2}pq=−9+21p
Qs=QdQ_s= Q_dQs=Qd
36−13(p−t)=−9+12p36-\frac{1}{3}(p-t)= - 9+\frac{1}{2}p36−31(p−t)=−9+21p
45+13t=13P+12P45+ \frac{1}{3}t= \frac{1}{3}P+ \frac{1}{2}P45+31t=31P+21P
13t=56P−45\frac{1}{3}t= \frac{5}{6}P- 4531t=65P−45
P=(45+13t)65P= (45+ \frac{1}{3}t)\frac {6}{5}P=(45+31t)56
P=80+25tP= 80+ \frac{2}{5}tP=80+52t .... price paid by consumers
∴\therefore∴ Consumers pay 25\frac{2}{5}52 and the suppliers 35\frac{3}{5}53
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