The inverse demand function for apples is defined by the equation p $=2005$q$,$ where q is the number

of units sold. The inverse supply function is defined by p $=10+4$q$.$ A tax of $$10$ is imposed on

suppliers for each unit of apples that they sell. When the tax is imposed, the quantity of apples sold

falls to

$($a$)20$ apples

$($b$)25$ apples

$($c$)28$ apples

$($d$)30$ apples

$($e$)15$ apples

$4.$ A $10$ dollar per unit tax is imposed on waffle makers, which lowers the quantity produced from $87$ to

$79$ and increases the price buyers pay from $19$ dollars to $25.$ The deadweight loss of this tax is

$($a$)40$ dollars

$($b$)48$ dollars

$($c$)24$ dollars

$($d$)80$ dollars

$($e$)60$ dollars

$1$