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Simplifying (d3 + 3d + 2) * y = e2 * x * sinx Reorder the terms: (2 + 3d + d3) * y = e2 * x * sinx Reorder the terms for easier multiplication: y(2 + 3d + d3) = e2 * x * sinx (2 * y + 3d * y + d3 * y) = e2 * x * sinx Reorder the terms: (3dy + d3y + 2y) = e2 * x * sinx (3dy + d3y + 2y) = e2 * x * sinx Multiply e2 * x 3dy + d3y + 2y = e2x * insx Multiply e2x * insx 3dy + d3y + 2y = e2insx2 Solving 3dy + d3y + 2y = e2insx2 Solving for variable 'd'. Reorder the terms: 3dy + d3y + -1e2insx2 + 2y = e2insx2 + -1e2insx2 Combine like terms: e2insx2 + -1e2insx2 = 0 3dy + d3y + -1e2insx2 + 2y = 0 The solution to this equation could not be determined.
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