uppose a company's profits are given by P = x2y, where x is the amount of money they spend on TV advertising, and y is the mount of money they spend on internet advertising. In total, this company will spend 12 (million) dollars on advertising (that is V plus internet). How much should they spend on each type to maximize profits? NOTE: You can just use 12 instead of 2,000,000 in your computations.

Intermediate Algebra
19th Edition
ISBN:9780998625720
Author:Lynn Marecek
Publisher:Lynn Marecek
Chapter4: Systems Of Linear Equations
Section4.3: Solve Mixture Applications With Systems Of Equations
Problem 158E: The manufacturer of an energy drink spends $1.20 to make each drink and sells them for $2. The...
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uppose a company's profits are given by P = x2y, where x is the amount of money they spend on TV advertising, and y is the
mount of money they spend on internet advertising. In total, this company will spend 12 (million) dollars on advertising (that is
V plus internet). How much should they spend on each type to maximize profits? NOTE: You can just use 12 instead of
2,000,000 in your computations.
You will construct a fenced in area along the side of a building. The pen will be in the shape of a right triangle, and the
hypotenuse will be formed by the building, so no fencing is needed there. The base side of the triangle will be wood
fencing, which costs $5/foot, and the height side of the triangle will be metal fencing, which costs $3/foot.
If the area of the pen must equal 300 ft2 (and the area of a triangle is ½ base x height), what dimensions would
MINIMIZE COST?
Transcribed Image Text:uppose a company's profits are given by P = x2y, where x is the amount of money they spend on TV advertising, and y is the mount of money they spend on internet advertising. In total, this company will spend 12 (million) dollars on advertising (that is V plus internet). How much should they spend on each type to maximize profits? NOTE: You can just use 12 instead of 2,000,000 in your computations. You will construct a fenced in area along the side of a building. The pen will be in the shape of a right triangle, and the hypotenuse will be formed by the building, so no fencing is needed there. The base side of the triangle will be wood fencing, which costs $5/foot, and the height side of the triangle will be metal fencing, which costs $3/foot. If the area of the pen must equal 300 ft2 (and the area of a triangle is ½ base x height), what dimensions would MINIMIZE COST?
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