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Simplifying In(x + 3) + -1In(x + -1) = In(x + 2) + -1In(x + 3) Reorder the terms: nI(3 + x) + -1In(x + -1) = In(x + 2) + -1In(x + 3) (3 * nI + x * nI) + -1In(x + -1) = In(x + 2) + -1In(x + 3) (3nI + nxI) + -1In(x + -1) = In(x + 2) + -1In(x + 3) Reorder the terms: 3nI + nxI + -1nI(-1 + x) = In(x + 2) + -1In(x + 3) 3nI + nxI + (-1 * -1nI + x * -1nI) = In(x + 2) + -1In(x + 3) 3nI + nxI + (1nI + -1nxI) = In(x + 2) + -1In(x + 3) Reorder the terms: 3nI + 1nI + nxI + -1nxI = In(x + 2) + -1In(x + 3) Combine like terms: 3nI + 1nI = 4nI 4nI + nxI + -1nxI = In(x + 2) + -1In(x + 3) Combine like terms: nxI + -1nxI = 0 4nI + 0 = In(x + 2) + -1In(x + 3) 4nI = In(x + 2) + -1In(x + 3) Reorder the terms: 4nI = nI(2 + x) + -1In(x + 3) 4nI = (2 * nI + x * nI) + -1In(x + 3) 4nI = (2nI + nxI) + -1In(x + 3) Reorder the terms: 4nI = 2nI + nxI + -1nI(3 + x) 4nI = 2nI + nxI + (3 * -1nI + x * -1nI) 4nI = 2nI + nxI + (-3nI + -1nxI) Reorder the terms: 4nI = 2nI + -3nI + nxI + -1nxI Combine like terms: 2nI + -3nI = -1nI 4nI = -1nI + nxI + -1nxI Combine like terms: nxI + -1nxI = 0 4nI = -1nI + 0 4nI = -1nI Solving 4nI = -1nI Solving for variable 'n'. Move all terms containing n to the left, all other terms to the right. Add 'nI' to each side of the equation. 4nI + nI = -1nI + nI Combine like terms: 4nI + nI = 5nI 5nI = -1nI + nI Combine like terms: -1nI + nI = 0 5nI = 0 Divide each side by '5'. nI = 0 Simplifying nI = 0 The solution to this equation could not be determined.
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