K During the 1980s, the controversial economist Arthur Laffer promoted the idea that tax increases lead to a reduction in government revenue. Called supply-side economics, the theory uses functions such as f(x) = - -, 30 ≤x≤ 100. This function models the government tax revenue, f(x), in tens of billions of dollars, in terms of the tax rate, x. The graph of the function is shown. It illustrates tax revenue decreasing quite dramatically as the tax rate increases. At a tax ate of (gasp) 100%, the government takes all our money and no one has an incentive to work. With no income earned, zero dollars in tax revenue is generated. Complete parts (a) through (c) below. 110x-11,000 x-140 a. Find f(30). f(30) = (Round to the nearest integer as needed.) Tax Revenue 80- 40- 0- 0 50 Tax Rate 100
K During the 1980s, the controversial economist Arthur Laffer promoted the idea that tax increases lead to a reduction in government revenue. Called supply-side economics, the theory uses functions such as f(x) = - -, 30 ≤x≤ 100. This function models the government tax revenue, f(x), in tens of billions of dollars, in terms of the tax rate, x. The graph of the function is shown. It illustrates tax revenue decreasing quite dramatically as the tax rate increases. At a tax ate of (gasp) 100%, the government takes all our money and no one has an incentive to work. With no income earned, zero dollars in tax revenue is generated. Complete parts (a) through (c) below. 110x-11,000 x-140 a. Find f(30). f(30) = (Round to the nearest integer as needed.) Tax Revenue 80- 40- 0- 0 50 Tax Rate 100
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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Transcribed Image Text:K
During the 1980s, the controversial economist
Arthur Laffer promoted the idea that tax
increases lead to a reduction in government
revenue. Called supply-side economics, the
theory uses functions such as
f(x) = -
-, 30 ≤x≤ 100. This function
models the government tax revenue, f(x), in tens
of billions of dollars, in terms of the tax rate, x.
The graph of the function is shown. It illustrates
tax revenue decreasing quite dramatically as the
tax rate increases. At a tax ate of (gasp) 100%,
the government takes all our money and no one
has an incentive to work. With no income earned,
zero dollars in tax revenue is generated.
Complete parts (a) through (c) below.
110x-11,000
x-140
a. Find f(30).
f(30) = (Round to the nearest integer as needed.)
Tax Revenue
80-
40-
0-
0
50
Tax Rate
100
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