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Simplifying ((y2) + -1)(-1y + -1) = sin(x) (y2 + -1)(-1y + -1) = sin(x) Reorder the terms: (-1 + y2)(-1y + -1) = sin(x) Reorder the terms: (-1 + y2)(-1 + -1y) = sin(x) Multiply (-1 + y2) * (-1 + -1y) (-1(-1 + -1y) + y2(-1 + -1y)) = sin(x) ((-1 * -1 + -1y * -1) + y2(-1 + -1y)) = sin(x) ((1 + 1y) + y2(-1 + -1y)) = sin(x) (1 + 1y + (-1 * y2 + -1y * y2)) = sin(x) (1 + 1y + (-1y2 + -1y3)) = sin(x) (1 + 1y + -1y2 + -1y3) = sin(x) Multiply ins * x 1 + 1y + -1y2 + -1y3 = insx Solving 1 + 1y + -1y2 + -1y3 = insx Solving for variable 'y'. Reorder the terms: 1 + -1insx + 1y + -1y2 + -1y3 = insx + -1insx Combine like terms: insx + -1insx = 0 1 + -1insx + 1y + -1y2 + -1y3 = 0 The solution to this equation could not be determined.
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