Find the solution to the following equation dy У dx (x-5)3 that satisfies the condition y = 1 when x = 10, and determine the maximal domain of existence. The solution is: with maximal domain of existence: ○ (-0,5) ○ (-5,+00) ○ (5,+∞) ○ (0,+00)

Find the solution to the following equation dy У dx (x-5)3 that satisfies the condition y = 1 when x = 10, and determine the maximal domain of existence. The solution is: with maximal domain of existence: ○ (-0,5) ○ (-5,+00) ○ (5,+∞) ○ (0,+00)

College Algebra

10th Edition

ISBN:9781337282291

Author:Ron Larson

Publisher:Ron Larson

Chapter3: Polynomial Functions

Section3.2: Polynomial Functions Of Higher Degree

Problem 3ECP

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Question

Find the solution to the following equation
dy
У
dx
(x-5)3
that satisfies the condition y = 1 when x = 10, and determine the maximal domain of existence.
The solution is:
with maximal domain of existence:
○ (-0,5)
○ (-5,+00)
○ (5,+∞)
○ (0,+00)

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