example shows that this is not the case for functions of several variables.) 3) (From Hardcover Book, Marsden/Tromba, Vector Calculus, 6th ed., Exercises for Section 3.3, # 52) Suppose that a pentagon is composed of a rectangle topped by an isosceles triangle. If the length of the perimeter is fixed, find the maximum possible area. Assume that the sides of the triangle that are required to be same length do not share a side with the rectangle.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.3: Vectors
Problem 60E
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example shows that this is not the case for functions of several variables.)
3) (From Hardcover Book, Marsden/Tromba, Vector Calculus, 6th ed., Exercises for Section 3.3, # 52)
Suppose that a pentagon is composed of a rectangle topped by an isosceles triangle. If the length of the perimeter is
fixed, find the maximum possible area. Assume that the sides of the triangle that are required to be same length do not
share a side with the rectangle.
Transcribed Image Text:example shows that this is not the case for functions of several variables.) 3) (From Hardcover Book, Marsden/Tromba, Vector Calculus, 6th ed., Exercises for Section 3.3, # 52) Suppose that a pentagon is composed of a rectangle topped by an isosceles triangle. If the length of the perimeter is fixed, find the maximum possible area. Assume that the sides of the triangle that are required to be same length do not share a side with the rectangle.
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