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Consider the details of good x given and answer the questions below. Use illustrations to explain your answer, where approp

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Answer #1

(First Question)

(i)

(A) Demand equation: Q = a - bP

Using table,

120 = a - 12b.......(1)

40 = a - 20b.......(2)

(1) - (2) gives

8b = 80

b = 10

a = 40 + 20b [from (2)] = 40 + 20 x 10 = 40 + 200 = 240

Demand: Q = 240 - 10P

(B) Supply equation: Q = c + dP

Using table,

20 = c + 12d.........(3)

140 = c + 20d.........(4)

(4) - (3) gives

8d = 120

d = 15

c = 20 - 12d [from (30] = 20 - 12 x 15 = 20 - 180 = - 160

Supply: Q = - 160 + 15P

(ii)

Setting demand = supply

240 - 10P = - 160 + 15P

25P = 400

P = 16

Q = 240 - 10 x 16 = 240 - 160 = 80

(iii)

Using demand equation: Elasticity of demand (Ed) = (dQ/dP) x (P/Q) = - 10 x (16/80) = - 2

Using supply equation: Elasticity of supply (Es) = (dQ/dP) x (P/Q) = 15 x (16/80) = 3

(iv)

After tax, new supply curve is:

Q = - 160 + 15 x (P - 3) = - 160 + 15P - 45 = - 205 + 15P

Setting demand = new supply,

240 - 10P = - 205 + 15P

25P = 445

P = 17.8 (price paid by buyers)

Price received by sellers = 17.8 - 3 = 14.8

Q = 240 - 10 x 17.8 = 240 - 178 = 62

Tax burden of buyers = price paid by buyers - pre-tax price = 17.8 - 16 = 1.8

Tax burden of sellers = 3 - 1.8 = 1.2

Since absolute value of Ed is lower than the value of Es (2 < 3), tax burden of buyers is less than that of sellers.

NOTE: As HOMEWORKLIB's Policy, 1st question is answered.

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