A 100 ft stainless steel rope is to be cut into two sections. One of the sections will be used to create a square and the other will be used to create an equilateral triangle. What will the lengths of two sections of the rope have to be in order to maximize the combined areas? Recall that the height of an equilateral is √3/2 of its base. Thank you A 100 ft stainless steel rope is to be cut into two sections. One of the sections will beused to create a square and the other will be used to create an equilateral triangle.What will the lengths of two sections of the rope have to be in order to maximizethe combined areas? Recall that the height of an equilateral is v3/2 of its base.

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Answered: A 100 ft stainless steel rope is to be…

Intermediate Algebra

10th Edition

ISBN:9781285195728

Author:Jerome E. Kaufmann, Karen L. Schwitters

Publisher:Jerome E. Kaufmann, Karen L. Schwitters

Chapter9: Functions

Section9.CR: Review Problem Set

Problem 37CR: A garden has 60 yards of fencing and wants to enclose a rectangular garden that requires fencing...

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A 100 ft stainless steel rope is to be cut into two sections. One of the sections will be used to create a square and the other will be used to create an equilateral triangle. What will the lengths of two sections of the rope have to be in order to maximize the combined areas? Recall that the height of an equilateral is √3/2 of its base.

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