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14. Effect of a tax on buyers and sellers The following graph shows the daily market for jeans when the tax on sellers is setFill in the following table with the quantity sold, the price buyers pay, and the price sellers receive before and after the

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Quantity Price buyers pay Price Sellers Receive
Before Tax 250 $ 25 $ 25
After Tax 230 $ 30 $ 24.20

Here I don't have access to graph tool so I have derived the equation of supply as well as demand curve.

Demand function, P = a - bQ

As we can see when P = 0, Q = 350

0= a - 3506

a=3506

When P = $ 25, Q = 250

+ 25 = a - 2506

+ 25 = 3500 - 250

+ 25 = 1006

=b= 0.25

Therefore, a = 350 × 0.25 = 87.5

Demand, P = 87.5 - 0.25Q

Now deriving supply function, P = 15 + cQ

When P = 25 , Q = 250

25 = 15 + 250c

=> 250c = 10

=> C = 0.04

Supply, P = 15 + 0.04Q

When a tax of $ 5.80 / pair is imposed then the buyers will pay a price that is Pb = Ps + 5.80

Demand, P + 5.8 = 87.5 - 0.25Q

P = 81.7 - 0.25Q

Supply, P = 15 + 0.04Q

Equate both, 81.7 - 0.25Q = 15 + 0.04Q

=> 0.29Q = 66.7

=> Q = 230 units

P = 15 + 0.04Q = 15 + 0.04×230 = $ 24.2

Price paid by buyer, P = 87.5 - 0.25Q = $ 30

Calculating the tax burden

Burden on buyers = $ 30 - $ 25 = $ 5 / pair

Burden on sellers = $ 25 - $ 24.2 = $ 0.80 / pair

Tax burden Elasticity
Buyers $ 5 Inelastic
Sellers $ 0.80 Elastic

Calculation of elasticity

器可

E - (Q2 – Qı)(P2 + Pi) (Q2 +Qi)(P2 - P1)

When P1 = 25 , Q1 = 250

P2 = 30, Q2 = 230

(230 - 250)(30 + 25) (2304 250)(30-25)

Elasticity of demand = -0.46

Now calculating elasticity of supply

P1 = 25 , Q1 = 250

P2 = 24.2, Q2 = 230

(230 – 250) (24.2 + 25) E, = (230+ 250) (24.2 – 25)

Elasticity of supply = 2.56

The burden of tax falls more heavily on the less elastic side of the market.

Please contact if having any query will be obliged to you for your generous support. Your help mean alot to me, please help. Up. Thank you.

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