Given,
Demand Elasticity = 0.4 , Supply Elasticity = 0.8, Specific Tax = $1.25
The tax will be divided between the consumer and producer according to the demand and supply elasticity.
The fraction of the tax paid by the Consumer = Supply elasticity / (Demand elasticity + Supply Elasticity) = 0.8/ 0.4+0.8 = 0.8/1.2
=2/3
The fraction of the tax paid by the Producer = Demand elasticity / (Demand elasticity + Supply Elasticity) = 0.4/0.4+0.8= 0.4/1.2
=1/3
Tax paid by consumer = 2/3 *1.25 = $0.833 , Tax paid by producer = 1/3 * 1.25 = $0.417
The price paid by consumer would increase by $0.833.
The amount received by producers would decrease by $0.417.
The tax incidence on the consumer is 66.67% i.e. 2/3.
Suppose the government applies a specific tax to a good where the demand elasticity, e, is-04,...
Suppose the government applies a specific tax to a good where the demand elasticity, epsilon, is negative 0.9, and the supply elasticity, eta, is 0.9. If a specific tax, tau, of $1.75 was placed on the good, to the nearest cent, what is the price increase that consumers would pay? To the nearest cent, what is the price decrease that producers would pay? (round your answer to two decimal places). What is the tax incidence on consumers? (round your answer...
I need some help with all three parts. Please and thank you.
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