Question

Solve (2xy³ - 2x³y³ - 4xy² + 2x) dx + (3x²y² + 4y) dy = 0 O e$^{-x^2}$ (y² (x²y - 2) - 1) = C O e$^{-x^2}$ (y² (x²y + 2) + 1) = C O e$^{-x^2}$ (y² (x²y + 2) - 1) = C O e$^{x^2}$ (y² (x²y + 2) - 1) = C

          Solve
(2xy³ - 2x³y³ - 4xy² + 2x) dx + (3x²y² + 4y) dy = 0
O e$^{-x^2}$ (y² (x²y - 2) - 1) = C
O e$^{-x^2}$ (y² (x²y + 2) + 1) = C
O e$^{-x^2}$ (y² (x²y + 2) - 1) = C
O e$^{x^2}$ (y² (x²y + 2) - 1) = C

Added by Francisca W.

Elementary and Intermediate Algebra

Alan S. Tussy, R. David Gustafson 5th Edition

Instant Answer

Solved by Expert Madhur L

06/06/2023

Step 1

Step 1: The given differential equation is: (2xy³ - 2x³y³ - 4xy² + 2x) dx + (3x²y² + 4y) dy = 0 Show more…

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Solve (2xy³ - 2x³y³ - 4xy² + 2x) dx + (3x²y² + 4y) dy = 0 Oe-x² (y² (x²y-2) - 1) = C O e-z² (y² (x²y + 2) + 1) = C O e-z² (y² (x²y + 2) - 1) = C O ex² (y² (x²y + 2) - 1) = C