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Differential Equations: An Introduction to Modern Methods and Applications
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- Pleasearrow_forwardY₁ = 1+ a3x³ + A6㺠+... Y₂ = x + b₁x¹ +b7x7 +... Enter the first few coefficients: Az = a6 = b₁ b7 ) Find two linearly independent solutions of y" + 6xy = = - 0 of the formarrow_forwardFind two linearly independent solutions of 2x2y"- xy' + (-4x + 1)y = 0, x > 0 of the form Y1 = r" (1+ a1r+ azx² + a3r³ +) Y2 = r" (1+ bjx + b,x² + bzx³ + ...) where ri> T2 Enter Tiㅋ 1 a1 ㅋ-2 a2 ㅋ |6/5 a3 = T2 ヨ 1/2 b, = 4a0 b2 = by 1arrow_forward
- of the form y₁ = (1+₁+ a₂²+az³ + ...) 3₂ = x2(1+b₁x + b₂x² + b₂x³ + ...) where T₁ > T2- Enter Find two linearly independent solutions of 2x²y" - xy + (2x+1)y=0, z>0 T1 1 01 = a₂= 03 = T2= 1/2 b₁ = b₂ = b3 =arrow_forwardFind two linearly independent solutions of 2x²y" - xy + (−4x + 1)y = 0, x > 0 of the form Y₁ = x¹(1+ a₁x + a₂x² + aşx³ + ...) Y2 = : x*²(1+b₁x+b₂x² + b3x³ + ...) where T₁ > T2. Enter 71 = a1 = a2 = az = r2 = b₁ = b₂ = b3 Inarrow_forwardFind the general solution of u' = u – 2v – 2w v' = -2u + v + 2w w' = 2u – 2v –- 3warrow_forward
- Algebra & Trigonometry with Analytic GeometryAlgebraISBN:9781133382119Author:SwokowskiPublisher:Cengage