2et 2et - 1 y₁ be be the solution of the initial value problem y = f(y), y(to) = 2. If y₁ (0) = 4, find to. The solution to the initial value problem y = f(y), y(0) = 2 is known to be y(t) = = O to = -In(1/6) ○ to = In(3/2) Oto = ln(2/3) ○ to = In(1/6) Let
2et 2et - 1 y₁ be be the solution of the initial value problem y = f(y), y(to) = 2. If y₁ (0) = 4, find to. The solution to the initial value problem y = f(y), y(0) = 2 is known to be y(t) = = O to = -In(1/6) ○ to = In(3/2) Oto = ln(2/3) ○ to = In(1/6) Let
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section: Chapter Questions
Problem 18T
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Question
![2et
2et - 1
y₁ be be the solution of the initial value problem y = f(y), y(to) = 2. If y₁ (0) = 4, find to.
The solution to the initial value problem y = f(y), y(0) = 2 is known to be y(t) =
=
O to
=
-In(1/6)
○ to = In(3/2)
Oto = ln(2/3)
○ to = In(1/6)
Let](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F9225251c-09aa-4cea-8751-a0dbeeb75467%2Fa9002d20-b73b-48ca-88d8-fab935b3a576%2F4o7lpmg_processed.png&w=3840&q=75)
Transcribed Image Text:2et
2et - 1
y₁ be be the solution of the initial value problem y = f(y), y(to) = 2. If y₁ (0) = 4, find to.
The solution to the initial value problem y = f(y), y(0) = 2 is known to be y(t) =
=
O to
=
-In(1/6)
○ to = In(3/2)
Oto = ln(2/3)
○ to = In(1/6)
Let
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