Substituting these expressions into the system shown earlier yields the following system. (cos 5t)v₁' + (sin 5t)v₂' = 0 " (-5 sin 5t)v₁ + (5 cos 5t)v₂ = 4 sec 5t Solve this system for v₁ '(t) and v₂'(t). V₁ '(t) = V₂' (t) = 5 4 5 tan 5t
Substituting these expressions into the system shown earlier yields the following system. (cos 5t)v₁' + (sin 5t)v₂' = 0 " (-5 sin 5t)v₁ + (5 cos 5t)v₂ = 4 sec 5t Solve this system for v₁ '(t) and v₂'(t). V₁ '(t) = V₂' (t) = 5 4 5 tan 5t
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.2: Trigonometric Equations
Problem 69E
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Please work out the step-by-step process of how you get to the solution on paper, please. The answer is given, I just want to see the work done that teaches how to get the solution. *See Image.
![Substituting these expressions into the system shown earlier yields the following system.
(cos 5t)v₁' + (sin 5t)v₂' = 0
(-5 sin 5t)v₁' + (5 cos 5t)v₂' = 4 sec 5t
Solve this system for v₁'(t) and v₂´(t).
V₁ '(t) =
V₂' (t) =
5
tan 5t](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F6ada53f7-d108-4ff9-920e-f8297ca83713%2Fb6e8ed25-ba59-4008-9ed9-8b51ea2282f0%2Fd4s8dt_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Substituting these expressions into the system shown earlier yields the following system.
(cos 5t)v₁' + (sin 5t)v₂' = 0
(-5 sin 5t)v₁' + (5 cos 5t)v₂' = 4 sec 5t
Solve this system for v₁'(t) and v₂´(t).
V₁ '(t) =
V₂' (t) =
5
tan 5t
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