The demand for Patsy$$s pizza in New York is described by the demand function xd $=150020$p$.$ The supply function is xs $=30$p$.$ The government charges a tax of $$5$ per pizza. $$ If the tax is fully salient to consumers $($ $=0),$ what will be the $(1)$ equilibrium after$-$tax price that consumers pay, $(2)$ the equilibrium quantity, $(3)$ tax incidence on consumers and producers, $(4)$ consumer surplus, $(5)$ producer surplus, $(6)$ government revenue, and $(7)$ deadweight loss? $$ If the tax is not at all salient to consumers $($ $=1),$ what will be the $(1)$ equilibrium after$-$tax price that consumers pay, $(2)$ the equilibrium quantity, $(3)$ tax incidence on consumers and producers, $(4)$ consumer surplus, $(5)$ producer surplus, $(6)$ government revenue, and $(7)$ dead$-$weight loss? $$ If the tax is $50\%$ salient to consumers $($ $=0),$ what will be the $(1)$ equilibrium after$-$tax price that consumers pay, $(2)$ the equilibrium quantity, $(3)$ tax incidence on consumers and producers, $(4)$ consumer surplus, $(5)$ producer surplus, $(6)$ government revenue, and $(7)$ deadweight loss?