A wire 10 cm long is cut into two pieces, one of length x and the other of length 10 - x, as shown in the figure. Each piece is bent into the shape of a square. 10 cm 10- x (a) Find a function that models the total area enclosed by the two squares. A(X) = Submit Answer (b) Find the value of x that minimizes the total area of the two squares. X = cm

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.6: Variation
Problem 9E
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A wire 10 cm long is cut into two pieces, one of length x and the other of length 10 - x, as shown in the figure. Each piece is bent into the shape of a square.
10 cm
- 10 x
(a) Find a function that models the total area enclosed by the two squares.
A(X) =
Submit Answer
(b) Find the value of x that minimizes the total area of the two squares.
X =
cm
Transcribed Image Text:A wire 10 cm long is cut into two pieces, one of length x and the other of length 10 - x, as shown in the figure. Each piece is bent into the shape of a square. 10 cm - 10 x (a) Find a function that models the total area enclosed by the two squares. A(X) = Submit Answer (b) Find the value of x that minimizes the total area of the two squares. X = cm
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