The top and bottom margins of a poster are 6 ft and the side margins are each 8 ft. If the area of printed material on the poster is fixed at 390 square ft, find the dimensions of the poster with the smallest area. printed material Part 1: Let x be the width and y the height of the printed material. Find the area of the printed material as a function of x and y. Part 2: Find the total area of this poster. Part 3: Find y as a function of x, using the given value of the area of the printed material. Part 4: Rewrite the total area of this poster as a function of x. Part 5: Find the derivative of the total area of this poster as a function of x. Part 6: Find the x and y values that minimize the total area of the poster. Part 7: Find the dimensions of the poster with the smallest area. Width = (include units) Height = (include units)

The top and bottom margins of a poster are 6 ft and the side margins are each 8 ft. If the area of printed material on the poster is fixed at 390 square ft, find the dimensions of the poster with the smallest area. printed material Part 1: Let x be the width and y the height of the printed material. Find the area of the printed material as a function of x and y. Part 2: Find the total area of this poster. Part 3: Find y as a function of x, using the given value of the area of the printed material. Part 4: Rewrite the total area of this poster as a function of x. Part 5: Find the derivative of the total area of this poster as a function of x. Part 6: Find the x and y values that minimize the total area of the poster. Part 7: Find the dimensions of the poster with the smallest area. Width = (include units) Height = (include units)

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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