The yearly profit P for a widget producer is a function of the number n of widgets sold. The formula is below where P is measured in thousands of dollars, n is measured in thousands of widgets, and the formula is valid up to a level of 20 thousand widgets sold. P = -180 + 100n - 4n2   (c) What profit will the producer make if 12 thousand widgets are sold? _________$ thousand dollars (d) The break-even point is the sales level at which the profit is 0. Approximate the break-even point for this widget producer (round to nearest whole number). _________thousand widgets (e) What is the largest profit possible? _________thousand dollars

Functions and Change: A Modeling Approach to College Algebra (MindTap Course List)
6th Edition
ISBN:9781337111348
Author:Bruce Crauder, Benny Evans, Alan Noell
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Chapter2: Graphical And Tabular Analysis
Section2.2: Graphs
Problem 10E: Profit The yearly profit P for a widget producer is a function of the number n of widgets sold. The...
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The yearly profit P for a widget producer is a function of the number n of widgets sold. The formula is below where P is measured in thousands of dollars, n is measured in thousands of widgets, and the formula is valid up to a level of 20 thousand widgets sold.

P = -180 + 100n - 4n2
 
(c) What profit will the producer make if 12 thousand widgets are sold?
_________$ thousand dollars

(d) The break-even point is the sales level at which the profit is 0. Approximate the break-even point for this widget producer (round to nearest whole number).
_________thousand widgets

(e) What is the largest profit possible?
_________thousand dollars
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