) In this problem you will solve the nonhomogeneous system Y = A. Write a fundamental matrix for the associated homogeneous system -18 Y-¹ = cos(2t)-sin(2t) B. Compute the inverse -2cos(2t) [y¹zdi -sin(2t) C. Multiply by g and integrate -1 (Do not include c₁ and c₂ in your answers). -1 g dt = cos(2t) -2cos(2t)+sin(2t) >=[23]+[3] y -4 -2 -2sin(2t)+cos(2t) cos(2t)+sin(2t) -2sin(2t) (-cos(2t)+sin(2t))/2 (cos(2t)-sin(2t))/2 +C1 +6₂
) In this problem you will solve the nonhomogeneous system Y = A. Write a fundamental matrix for the associated homogeneous system -18 Y-¹ = cos(2t)-sin(2t) B. Compute the inverse -2cos(2t) [y¹zdi -sin(2t) C. Multiply by g and integrate -1 (Do not include c₁ and c₂ in your answers). -1 g dt = cos(2t) -2cos(2t)+sin(2t) >=[23]+[3] y -4 -2 -2sin(2t)+cos(2t) cos(2t)+sin(2t) -2sin(2t) (-cos(2t)+sin(2t))/2 (cos(2t)-sin(2t))/2 +C1 +6₂
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.4: Multiple-angle Formulas
Problem 44E
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