Suppose that a market is described by the following supply and demand equations: Qs = 2P, Qd = 300 P Suppose that a tax of T is placed on buyers, so the new demand equation is Qd = 300 - (P + T) %3D d) Solve for deadweight loss as a function of T.

Suppose demand and supply are given by:Qx d = 14 −  2Px and Qx s = 14Px-2b. Suppose a $12 excise tax is imposed on the good. Determine the new inverse demand function.

18. Suppose that corporate income tax in Japan is 30% for large enterprises. And one of them is Nissan Japan. Assume that Nissan Japan places its electric vehicles (EV) factory in California, USA by setting up Nissan America. California charges enterprises with a 10% corporate (flat) income tax rate. Suppose the demand of Nissan EV in Japan is p=220-2Q (p: price in one hundred thousand yen, Q is number of EV per week). Costs of transporting EV cars from California to Japanese customers and taxes and fees related to export-import activities are assumed to be zero. Its production cost in California is constant at 20 per unit. If Nissan American sells EVS produced in California to Nissan Japan at its production cost, what are the combined net profits of all Nissans and total corporate income tax the Nissan Japan has to pay (per week)? (Note: Nissan Japan will use the transfer price as its marginal cost.) ONet profit=5000; Sum of corporate tax=1500 Net profit=3500; Sum of corporate…

Suppose that the demand and supply functions for good x are given as follows: Q = 240-2P, +1-P, and Q - -30+ P-21 +8-25 where P, denotes the price of good x. P, denotes the price of a related product y, I denotes income, t denotes tax firms face, s denotes subsidy and f denotes factor prices What is the equilibrium quantity of x as a function of exogenous variables P, .I. t. s and f eqb Qeqb Qeq = 60 + = 90 + = 1+Py-4t+2s-4f 3 90+ 1-Py-4t+2s-4f 3 eqb Qx = 60 + 1-Py-4t+2s-4f 3 1+Py+4t+2s-4/ 3

If the pre-tax cost function for John's Shoe Repair is C(q)=100+10q-q^2+1/3q^3, and it faces a specific tax of t=10, what is the profit-maximizing condition if the market price is p? Can you solve for a single, profit maximizing q in terms of p?

Consider an ad-valorem tax on a good X. The Demand for good X is constant elasticity with elasticity -2. The Supply for good Y is constant elasticity with elasticity 3. Consider the same setting as for the previous question. When a tax of 1% of the price is imposed on good X, then equilibrium quantity of X exchanged declines by what percentage?

If a $6 per unit excise (sales) tax is imposed, who will suffer the greater burden of this tax, the suppliers or demanders?     a) Demanders     b) Suppliers     c) Both share the burden equally     d) Can't tell from the available information

Suppose that a market is described by the following supply and demand equations: Q³ = 2P QD=300-P A tax of T is place on buyers, so the new demand equation is QD = 300 - (P+T). The deadweight loss of a tax is the area of the triangle between the supply and demand curves. Recalling that the area of a triangle is 1/2"base height, which of the following functions of T is the deadweight loss? T²/3 2T/3 2*(300-T)/3 (300-T)/3

Suppose that a certain product has the following demand and supply functions. Demand: Supply: p = -0.049 + 45 0.049 + 20 p = A $5 tax per item is levied. Determine the supply function when tax is added. p = Find the market equilibrium point after the tax. C (q, p) = =

The demand function D(p) = 200 - 4p and supply function is S(p)= 6p Find the equilibrium price and quantity If government collect $10 unit tax from each product, find the equilibrium demand and supply prices. How much tax revenue is collected? What is the deadweight loss amount as a result of taxation?