An economics lesson would not be complete unless you had a graph to go with it. Below you will find a graph of the Market for Tans. We have a market price of $20 and a market equilibrium of 100 Tans (I am using very simplified numbers, but the concept will bear out regardless of the numbers). This indicates that the quantity demanded EQUALS quantity supplied in this market m. We are in equilibrium. Our market supply curve is vertical at 100 Tans. This suggests the market (in the short run) has the capacity to provide 100 Tans REGARDLESS of the price (just take this as a given right now).
Notice the Demand curve (D*) is downward sloping and relatively flat. This represents a demand curve that is relatively elastic--small changes in price lead to large changes in quantity demanded. At a price of $20 and a market quantity of 100 the Total Revenue in the industry is $2,000.
The government now imposes a tax on Tans of 10%. Instead of costing $20 per tan it now costs $22. Lets see what this looks like on the graph.
The market supply curve could shift LEFT to 40 Tans. There would be 60 less tans which means that the business would (1) reduce employees because of reduced demand, and/or (2) some will go out of business as the ripple effect would close some businesses "at the margin". Either way, the employment in the industry going to DECREASE. Tax revenue to the government would total $80 ($2 Tax X 40 Tans).
Lets assume that instead of decreasing the market supply, the tanning salons collectively keep the price at $20 and the business absords the $2 tax.
Assume the same 10% tax on tans raises the price of tans to $22.
At $22 the quantity demanded is 80 tans and the quantity supplied is 100 Tans. We now have a SURPLUS of 20 Tans. The same scenario will play out as in the first example. The supply curve could shift to the left by 20 Tans OR the industry could absorb the tax and recieve $18 instead of $20 per tan. In either case, the market quantity shrinks.
In sum: How does this compare to the surplus when demand was relatively MORE elastic ?(60 tans vs. 20 tans). The tax revenue now is now $160 ($2 X 80 Tans). How does this compare to the tax revenue when demand was relatively MORE elastic? ($80 vs. $160) How does employment compare when demand was relatively MORE elastic? (Intuition tells me more people are unemployed in the first case as opposed to the second)
In sum: How does this compare to the surplus when demand was relatively MORE elastic ?(60 tans vs. 20 tans). The tax revenue now is now $160 ($2 X 80 Tans). How does this compare to the tax revenue when demand was relatively MORE elastic? ($80 vs. $160) How does employment compare when demand was relatively MORE elastic? (Intuition tells me more people are unemployed in the first case as opposed to the second)
Bottom line: If government is going to tax an industry, it appears that in order to raise the most tax revenue AND minimize the employment losses to an industry they should tax the one that is the MOST inelastic compared to another....This begs:
Questions to ask:
(1) Is the demand for tans elastic or inelastic?
(2) Is the demand for elective cosmetic surgery elastic or inelastic?
(3) Comparing across the two industries, which industry's demand curve is MORE inelastic?
(4) After determining that, which industry would you tax, if you were going to impose a tax?
(5) And most important---Which industry has the most/best lobbyists? (somewhat facetious question, this is the non-economic aspect of politics)
Note: You could assume there are some negative externalities with cosmetic surgery and that government could deem it undesirable---who is going to pay for it, botched surgeries and is it a social vanity that is bad for society---:)
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